CHAPTER – 10 Life in the Deserts | CLASS 7TH | NCERT GEOGRAPHY IMPORTANT QUESTIONS & MCQS | EDUGROWN

Chapter - 10 Life in the Deserts

MCQs

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CHAPTER – 9 Life in the Temperate Grasslands | CLASS 7TH | NCERT GEOGRAPHY IMPORTANT QUESTIONS & MCQS | EDUGROWN

Chapter - 9 Life in the Temperate Grasslands

MCQs

 

Question 1.
Approximately how much area of earth is covered with grasslands?
(a) 40%
(b) 25%
(c) 10%
(d) 33%

Answer

Answer: (b) 25%


Question 2.
What are the Temperate Grasslands of North America called?
(a) Prairies
(b) Sahara
(c) Nile
(d) Tropical region

Answer

Answer: (a) Prairies


Question 3.
Which is the Latin word that means meadow?
(a) Priata
(b) Susu
(c) Both (a) and (b)
(d) None of these

Answer

Answer: (a) Priata


Question 4.
Which country does the river Mississippi drain?
(a) Africa
(b) USA
(c) Amazon
(d) Canada

Answer

Answer: (b) USA


Question 5.
Rocky mountains are bounded by which of the grasslands on their east?
(a) Pampos
(b) Prairies
(c) Velds
(d) Sheep

Answer

Answer: (b) Prairies


Question 6.
Due to the absence of the north-south barriers a local wind blows in USA which is called
(a) loo
(b) cool breeze
(c) chinook
(d) none of these

Answer

Answer: (c) chinook


Question 7.
How much lowest temperature has been recorded during winter in North America?
(a) 20°C
(b) -20°C
(c) 10°C
(d) -10°C

Answer

Answer: (b) -20°C


Question 8.
What are the cattle farms in North America called?
(a) Velds
(b) Arches
(c) Sheds
(d) Ranches

Answer

Answer: (d) Ranches


Question 9.
What is the second major industry of Canada?
(a) Dairy farming
(b) Coal mining
(c) Gold mining
(d) None of these

Answer

Answer: (a) Dairy farming


Question 10.
The important cities in American Prairies are
(a) Chicago
(b) Minneapolis
(c) Kansas
(d) All of these

Answer

Answer: (d) All of these


Question 11.
What lies to the west of veld grasslands?
(a) Drakensburg
(b) River Orange
(c) Kalahari desert
(d) Nothing

Answer

Answer: (c) Kalahari desert


Question 12.
Which is the coldest month in the Veld grasslands?
(a) January
(b) July
(c) June
(d) October

Answer

Answer: (b) July


Question 13.
Which of these animal is not found in the Velds?
(a) Leopard
(b) Cheetah
(c) Kudu
(d) Dodo

Answer

Answer: (d) Dodo


Question 14.
What is Kimberley famous for?
(a) Gold
(b) Diamonds
(c) Silver
(d) Platinum

Answer

Answer: (b) Diamonds


Match the contents of Column A with that of Column B

Column AColumn B
1. Veld(a) Tribes
2. Apache, cree(b) Local wind in prairies
3. Coyotes, gophers(c) Ranches
4. Chinook(d) Dutch people
5. Bison(e) Animals
Answer

Answer:

Column AColumn B
1. Veld(d) Dutch people
2. Apache, cree(a) Tribes
3. Coyotes, gophers(e) Animals
4. Chinook(b) Local wind in prairies
5. Bison(c) Ranches

Fill in the blanks with appropriate words:

1. Areas with little rainfall have short ……………

Answer

Answer: grasses


2. Velds are drained by the rivers …………. and ……………

Answer

Answer: orange, Limpopo


3. A machine called …………… can do the tasks of threshing, sowing and ploughing.

Answer

Answer: combine


4. Prairies have large mineral deposits of coal and ……………..

Answer

Answer: iron

Question 1.
Define forests and grasslands.
Answer:
Forests:
Forests are defined as the places where trees are the main type of vegetation.

Grasslands:
Grasslands are defined as regions where grasses form the dominant type of plant life.

Question 2.
Give the main features of Grasslands.
Answer:
Main Features of Grasslands:

  • Grasslands spread almost over 25% of the total land surface.
  • The type of plants that grow in grasslands greatly depend on the type of climate and the type of soil.
  • Climate plays an important role in the formation of grasslands.
  • Hence it is generally used as a basis to divide the World’s Grasslands.
  • They are classified into two broad categories:
  • Temperate Grasslands: They grow in the temperate regions.
  • Tropical Grasslands: They occur in the tropical regions.

Question 3.
Name various grasslands along with their areas.
Answer:
Various grasslands along with their areas are:
Tropical grasslands:

  • Savannah – East Africa
  • Campos – Brazil
  • Linos – Venezuela

Temperate grasslands:

  • Pampas – Argentina
  • Prairie – North America
  • Veld – South Africa
  • Steppe – Central Asia
  • Down – Australia.

The Prairies

Question 1.
Explain the main features of Prairie Grasslands.
Answer:
Major Features of Prairie Grasslands:
The temperate grasslands of North America are termed as Prairies.

  • It is region of flat, gently sloping or hilly land,
  • They are covered chiefly by grasses.

Prairies are treeless but, woodlands can be found near the low lying plains, flanked by river valleys.

  • Trees are few and far between.
  • They are actually a “sea of grass.”

Question 2.
Where are the Prairies situated? Which rivers drain them?
Answer:

  • The prairies are bound by the Rocky Mountains in West and the Great Lakes in the East.
  • They cover parts of United States of America and parts of Canada.
  • In the U.S.A., the area is drained by the tributaries of Mississippi.
  • The Canadian Prairies are drained by the tributaries of Saskatchewan Rivers.

Question 3.
Name the various tribes living in the prairies.
Answer:
Various tribes living in prairies—native Americans called ‘Red Indians’, and the other tribes like the Apache, the crow, the cree and the pawnee.

Climate

Question 1.
Describe the climate of Prairies.
Answer:
Climate of Prairies:

  • The prairies are located in the heart of North American Continent.
  • The climate is of continental type with extremities of temperatures.
  • Summers are warm with temperatures of around 20°C.
  • In winter temperatures of -20°C are recorded in Winnipeg, Canada. During this season thick blanket of snow covers the region.
  • The annual rainfall is moderate.
  • It is ideal for the growth of grass.
  • Due to the absence of the north-south barter, a local wind “chinook” blows here. It is hot and raises the temperature in winter in a short time.

Question 2.
What is “Chinook”?
Answer:
Chinook is a hot wind that blows in winter and raises the temperature within a short period of time.

  • This increase in temperature results in melting of snow.making pasture Jiand available for grazing.

Flora and Fauna

Question 1.
Give an account of flora and fauna of the Prairie Grasslands.
Answer:
Flora and Fauna of the Prairie Grasslands:

  • Prairies are practically treeless.
  • With the availability of winter, trees like willows, alders and poplars grow here and there.

Places that receive rainfall of over 50 cm. are suitable for farming due to fertile soil.

  • Major crop of this area is maize.
  • Potatoes, soyabean, cotton and alfa-alfa are also grown in this region.

Areas where rainfall is very less or unreliable, grasses are short and sparse.

  • These areas are suitable for cattle rearing.
  • Large cattle farms called ranches are looked after by sturdy men called cowboys.
  • Bison or the American buffalo is the most important animal of this region.
  • Bison nearly got extinct due to its indiscriminate hunting.
  • It is now a protected species.
  • The other animals found in this region include rabbits, coyotes, gophers and Prairie dogs.

People

Question 1.
Describe the life of the people in the Prairie Grasslands.
Answer:
Life of the people in the Prairie Grasslands:

  • People of the prairie grasslands are very hardworking.
  • They have successfully used technology to utilise their rich natural resources.
  • There are two most developed countries in the world.
  • They are USA and Canada.
  • Prairie region spreads in both the countries.
  • Scientific methods of cultivation and use of tractors, harvesters and combines have made North America a surplus food producer.
  • The prairies are also known as “Granaries of the World” due to the huge surplus of wheat production.
  • Dairy farming is another major industry.
  • The dairy belt extends from the Great Lakes region to the Atlantic coast in the east.
  • Dairy farming and extensive agriculture both promote setting up of food processing industries in this region. People are engaged in their activities in large numbers.
  • Large mineral deposits particularly coal and iron ore found in abundance here.
  • There is a good network of roads, railways and canals in this region.
  • Both these have made it the most industrialised region in the world.

Question 2.
Mention the important cities of the U.SA and Canada Prairies.
Answer:
Important cities in the U.S.A. are:

  • Chicago
  • Mineapolis
  • Indianapolis
  • Kansas
  • Denver

In Canadian Prairies the important cities are:

  • Edmonton
  • Saskatoon
  • Calgary
  • Winnipeg

Question 3.
Write the uses of machine ‘combine’.
Answer:
Combine is a single machine which can combine the tasks of sowing, ploughing and threshing.

The Velds

Question 1.
Explain the topography of the Velds Grasslands?
Answer:
Topography of the Velds Grasslands:

  • Velds are the temperate grasslands of South Africa.
  • They are rolling plateaus with varying heights between 600 m and 1100 m.
  • The region is bounded by the Drakensburg Mountains on the east, by the Kalahari desert on the west and by “high Velds” on the north-eastern part.
  • On the north-eastern part, the region attains a height of more than 1600 m in some places.
  • The countries that are covered by the Velds are:
  • Namibia, Botswana, South Africa, Sawaziland and Lesotho. –
  • The tributaries of River Orange and Limpopo drain the region.

Climate

Question 1.
Explain the climate of Velds Grasslands.
Answer:
Climate of Velds Grasslands:
The Velds lie under the influence of the Indian ocean. Hence their climate is mild.

Winters are cold and dry.

  • Temperatures vary between 5°C and 10°C.
  • July is the coldest month.
  • The rainfall is scanty in the winter months from June till August.
  • During the period drought may occur.

Summers are short and warm.

  • Johannesburg records about 20°C temperature in the summer.
  • The Velds receive rainfall mainly in the summer months from November to February.
  • This is mainly because of the warm rear currents that wash the shores of the Velds.

Flora and Fauna

Question 1.
Give an account of the flora and fauna found in the Velds Grasslands.
Answer:
Flora and Fauna Veld Grasslands:

  • In the Velds grasslands vegetation is sparse.
  • Grasses dominate the landscape.
  • Red grass grows in bush Velds.
  • In the high Velds acacia and maroola grow well.
  • The animals of the Velds are primarily lions, leopards, cheetah and kudu.

People

Question 1.
Describe the life of the people inhabiting the Velds Grasslands.
Answer:
Life of People inhabiting the Velds Grasslands:

  • In the Velds, people are engaged in cattle rearing and mining.
  • The soils are not very fertile in the Velds due to the presence of discontinuous grasses exposing barren surface.

In the areas where land is fertile, crops are grown.

  • Main crops of the region are maize, wheat, barley, oats and potatoes.
  • Cash crops like tobacco, sugarcane and cotton are also grown.

Sheep rearing is the most important occupation of the people.

  • Sheep is bred mainly for wool.
  • Easy availability of wool has given rise to the woollen industry in the Velds.
  • Merino sheep is a popular species.

Dairy farming is the other important occupation of the people.

  • Cattle are reared in the warmer and wetter regions.
  • Major dairy products like butter, cheese are produced for both domestic supply and also for export.

Question 2.
Describe mining as another occupation of the people of Veld region.
Answer:
Mining is yet another important occupation of the people.

  • The Velds have rich reserve of minerals.
  • Iron and steel industry has developed where coal and iron are mined.

Gold and diamond mining are major occupations of the people of this region.

  • Johannesburg is known for being the Gold Capital of the world.
  • Kimberley is famous for its diamond mines.

Mining of diamond and gold in South Africa led to the establishment of trade ties with Britain.

  • South Africa gradually became a British Colony.
  • This mineral rich area has a well-developed network of transport and communication.
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CHAPTER –  8 Human Environment Interactions: The Tropical and the Subtropical Region | CLASS 7TH | NCERT GEOGRAPHY IMPORTANT QUESTIONS & MCQS | EDUGROWN

Chapter - 8 Human Environment Interactions: The Tropical and the Subtropical Region

MCQs

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CHAPTER –  7 Geography Human Environment: Settlement, Transport and Communication | CLASS 7TH | NCERT GEOGRAPHY IMPORTANT QUESTIONS & MCQS | EDUGROWN

MCQs

Question 1.
Where did early man live?
(a) On trees and in caves
(b) In kuchcha houses
(c) In pucca houses
(d) In huts

Answer

Answer: (a) On trees and in caves


Question 2.
Which type of settlement is occupied for a short time?
(a) Permanent settlements
(b) Temporary settlements
(c) Both (a) and (b)
(d) None of these

Answer

Answer: (b) Temporary settlements


Question 3.
The natural conditions for selection of an ideal site are
(a) favourite climate
(b) availability of water
(c) suitable land
(d) all of these

Answer

Answer: (d) all of these


Question 4.
In which environment do people build slanting roofs of their houses?
(a) Heavy rainfall
(b) Bright sun light
(c) Heavy cold
(d) None of these

Answer

Answer: (a) Heavy rainfall


Question 5.
In which of the following settlements are the people engaged in activities like fishing, agriculture, craftswork etc.?
(a) Rural settlements
(b) Urban settlements
(c) Forestry settlements
(d) None of these

Answer

Answer: (a) Rural settlements


Question 6.
Why do people move from one place to other?
(a) For jobs
(b) For better education
(c) For medical facilities
(d) All of these

Answer

Answer: (d) All of these


Question 7.
Roads built underground are called
(a) subways
(b) expressways
(c) airways
(d) flyovers

Answer

Answer: (a) subways


Question 8.
Which country has the largest railway network in Asia?
(a) China
(b) India
(c) Pakistan
(d) Japan

Answer

Answer: (b) India


Question 9.
Name the mode of transport used to reach an island.
(a) Train
(b) Ship
(c) Car
(d) Bus

Answer

Answer: (b) Ship


Question 10.
Which is the best means to transport to reach inaccessible areas?
(a) Airways
(b) Waterways
(c) Railways
(d) Roadways

Answer

Answer: (a) Airways


Question 11.
Which one of the following is NOT a means of communication?
(a) Table
(b) Mobile phone
(c) Newspaper
(d) Magazine

Answer

Answer: (a) Table


Match the contents of Column A with that of Column B:

Column AColumn B
1. Manali-Leh(a) Manufacturing, trading, services
2. Waterways(b) Highest rail route
3. Xining to Lhasa(c) Agriculture, fishing, forestry
4. Urban areas(d) Highest roadways
5. Rural areas(e) Cheapest mode of transport
Answer

Answer:

Column AColumn B
1. Manali-Leh(d) Highest roadways
2. Waterways(e) Cheapest mode of transport
3. Xining to Lhasa(b) Highest rail route
4. Urban areas(a) Manufacturing, trading, services
5. Rural areas(c) Agriculture, fishing, forestry

Fill in the blanks with appropriate words:

1. People of deserts or deep forests live in ………… settlements.

Answer

Answer: temporary


2. In regions of heavy rainfall houses have …………. roofs.

Answer

Answer: slanting


3. …………. are built over raised structures.

Answer

Answer: Flyovers

Question 1.
How did early human beings depend entirely on nature?
Answer:
Early human beings depended entirely on nature for food, clothing and shelter.

Question 2.
What new skills did the human beings learn in course of time?
answer:
In course of time human beings learnt new skills, like:

  • to grow food, use fire, use wheel.
  • to build homes, and
  • to develop better means of transport and communication.

In this way human beings modified the environment where they lived.

Question 3.
What are settlements? How (when/why) did human beings start to have permanent settlements?
Answer:

  • Settlements are places where people build their homes and live there.
  • Early human beings lived on trees and in caves.
  • When they started to grow crops it became necessary to have a permanent home.

Question 4.
How have the settlements changed over a period of time?
Answer:
Settlements are places where people build homes and live. They have changed over a period of time due to many other changes:

  • Early man lived in caves and under trees and with the beginning of agriculture more permanent settlements were developed.
  • The settlements grew near the river valleys due to availability of water and fertile soil.
  • With the growth of trade and industries these settlements became larger leading to development of civilization.
  • With the growth in technology these settlements further grew.

Question 5.
Do you recall the names of civilizations that grew along the banks of rivers Indus, Tigris, Nile and Hwang-Ho?
Answer:

  • Indus – Indus valley civilisation
  • Tigris – Mesopotamia civilisation
  • Nile – Egyptian civilisation
  • Hwang-Ho – Chinese civilisation

Question 6.
What is a site? Which factors help to select a site for settlement?
Answer:
The place where a building or a settlement is developed is called a site.
The factors for selecting a site for settlement are:

  • Favourable climate.
  • Availability of water, electricity.
  • Land for cultivation and construction.
  • Fertile soil.
  • Availability of other resources.

Question 7.
What are the two types of settlements on the basis of period for which they are occupied? Give some features of temporary settlements.
Answer:
Settlements are of two types on the basis of period of their occupation. They are :

  • Permanent
  • Temporary.

Features of Temporary Settlements:
Settlements which are occupied for a short time are called temporary settlements.

  • The people who live in deep forests, hot and cold deserts, and mountains often reside in temporary settlements.
  • They practise hunting, gathering, shifting cultivation and transhumance.

Question 8.
Explain major features of permanent settlements.
Answer:
Features of Permanent Settlements:

  • More and more settlements today are permanent settlements.
  • In these settlements, people build homes to live in permanently.
  • These settlements are generally found in the plains, on the uplands or near the water bodies.
  • People have agriculture and industries as their major occupations.
  • People also have engaged themselves in tertiary and quaternary activities.
  • Houses in these settlements are built of bricks, concrete, cement and steel.
  • The houses are also generally multistoreyed.

Question 9.
Define the term transhumance.
Answer:
Transhumance is the seasonal movement of people specially nomads, who shift along with their herd in search of a place according to change in climate.

Question 10.
Why was Gurpreet late for Mary’s birthday party?
Answer:
Gurpreet came late that too coughing and wheezing due to heavy traffic and related pollution.

Question 11.
What is the reason behind increased urban population?
Answer:
People come looking for jobs, better education and medical facilities.

Question 12.
How does rise in population affect the city?
Answer:
Rise in population in cities due to availability of facilities is creating problems also:

  • This leads to increase in number of vehicles and therefore traffic jams.
  • Increase in slum dwelling and squatter settlements and unhygienic conditions.
  • Shortage of water, power and other resources.
  • Pollution because of vehicles and excess of garbage.

Question 13.
What is situation of villages in comparison with cities?
Answer:
Villages do not have big cinema houses or well equipped schools and hospitals. But, they have open spaces, fresh air to breathe.

Question 14.
What are different types of settlements?
Answer:
Settlements are of the following types:

  1. Rural settlements
  2. Urban settlements
  • The villages are Rural Settlements.
  • In these settlements people are engaged in agriculture, fishing, forestry, crafts work and trading etc.

Rural settlements are of two types:

  1. Compact and
  2. Scattered.
  • A Compact settlement is a closely built area of dwellings. They are built on flat land.
  • In a scattered settlement dwellings are spaced over an extensive area. These settlements are mostly found in hilly tracts, thick forests, and regions of extreme climate.
  • In rural areas, people build houses to suit their environment.
  • In regions of heavy rainfall, they have slanting roofs.
  • In the places where water accumulates in the rainy season, the houses are constructed on a raised platform or stilts.
  • Thick mud walled houses with thatched roots are very common in areas of hot climate.
  • Local materials like stones, mud, clay, straw etc. are used to construct , houses.
  • The towns are small urban settlements and the cities are larger urban settlements.

Transport

Question 1.
What is transport? Give a brief history of transport development.
Answer:

  • Transport is the means by which people and goods move.
  • In the early days it took a great deal of time to travel long distances.
  • People had to walk and used animals to carry their goods.
  • Invention of the wheel made transport easier.

With the passage of time, different means of transport developed but even today people use animals for transport.

  • In our country, donkeys, mules, bullocks and camels are common.
  • In the Andes Mountains of South America, llamas are used.
  • Yaks are used in Tibet.
  • The early traders from other countries used to take several months to reach India.
  • They took either the sea route or the land route.
  • Aeroplanes have made travel faster.
  • Now it takes only 6-8 hours to travel from India to Europe.
  • Modern means of transport thus saves time and energy.

Question 2.
Name the means of transport.
Answer:
Four Means of Transport:

  • Roadways
  • Railways
  • Waterways
  • Airways

Roadways

Question 1.
Describe roadways as a means of transport.
Answer:
Roadways as a Means of Transport:

  • The most commonly used means of transport, especially for short distances, are roads.
  • They are of two types:
  • Metalled (Pucca) and
  • Unmetalled (Kuchcha)
  • The plains have a dense network of roads.
  • Roads have also been built in deserts, forests and even high mountains.
  • Manali-Leh highway in the Himalayan-mountains is one of the highest roadways in the world.
  • Roads built underground are called subways/under passes or paths.
  • Flyovers, are built over reused structures.

Question 2.
Can you tell why there are more roads in the plains than in the hills?
Answer:
Yes, because of the following reasons:

  • Less costly.
  • Less time consuming
  • Less needs for building bridges and culverts
  • Dense population requires more road transport
  • Agriculture and industries need roads urgently
  • Movements of goods and traffic is the need of the plains.

Question 3.
What are expressways? Give example.
Answer:
6-8 lane highways for fast moving traffic are called expressways e.g., Noida expressway.

Railways

Question 1.
Account for Railways as a means of land transport.
Answer:
Railways as a means of land transport:

  • The railways carry heavy goods and people over long distanced quickly and cheaply.
  • The invention of steam engine and the Industrial Revolution helped in speedy development of rail transport.
  • Diesel and electric engines have largely replaced the steam engines.
  • In several places superfast trains have been introduced to make the journey faster.
  • Railway network is well-developed in the plains.
  • Advanced technological skills have enabled laying of railway lines in difficult mountain terrains also. But they are much fewer in number.
  • Indian railway network is well-developed with improvement on stations, internet booking information etc.
  • It is the largest in Asia.

Waterways

Question 1.
Describe inland waterways as a means of transport.
Answer:
Inland Waterways:
In early days waterways were used for transportation.

  • Waterways are the cheapest for carrying heavy and bulky goods over long distances.
  • They are mainly of two types:
  • Inland waterways, and
  • Sea routes.
  • Navigable rivers and lakes are used as inland waterways.

Some of the important inland waterways are:

  • Ganga-Brahmaputra river system.
  • Great Lakes in North America.
  • River Nile in Africa.

Question 2.
Write nugor features of Sea Routes.
Answer:
Major features of Sea Routes:
Sea and oceanic routes are mostly used for transporting merchandise and goods from one country to another.

  •  The terminal points are on these ports.
  •  Some of the important ports of the world are:
  • Singapore and Mumbai in Asia.
  • New York, Los Angeles in North America.
  • Rio-de-Janerio in South America.
  • Durban and Cape Town in Africa.
  • Sydney in Australia.
  • London and Rotterdam in Europe.

Name of some more Ports of the World are:

  • New Orleans; Philadelphia, Boston, Miami
  • Hawana, Sao Paulo, Buenos Aires, Lima.
  • Kolkata, Colombo.
  • Manila, Shanghai.
  • Perth, Darwin.

Airways

Question 1.
Give an account of Airways as a means of transport.
Answer:
Airways as a means of transport:

  • Air transport is the fastest means of transport.
  • It was developed in the early twentieth century.
  • It is also the most expensive due to high cost of fuels.
  • Air traffic is adversely affected by bad weather like fog and storms.
  • It is the only mode of transport to reach the most remote and distant areas especially where there are no roads and railways.
  • Helicopters are extremely useful in most inaccessible areas.
  • In times of calamities they are extensively used for rescuing people and distributing relief supplies like food, water, clothes and medicines.
  • Some of the important airports of the world are Delhi, Mumbai, New York, London, Paris, Frankfurt, Singapore and Hongkong.

Names of a few more airports are:

  • Chennai, Kolkata, Hyderabad, Guwahati, Amritsar, Ahmedabad.
  • Tokyo, Osaka.
  • Singapore, Jakarta, Kualalumpur, Porth, Sydney, Yangoon, Bangkok.
  • Hongkong, Beijing.
  • Colombo.

Communication

Question 1.
Write a note on Communication.
Answer:
Communication:

  • Communication is the process of conveying messages to others.
  • With the development of technology, humans have devised new and fast modes of communication.

Different modes of communication are used

  • to provide information.
  • to educate
  • to entertain

Through Newspapers, Radio, and Television we communicate with a large number of people.
These are therefore called mass media.

Satellites have made communication very fast.

  • Satellites have helped in
  • Oil exploration
  • Survey of forest
  • Underground water
  • Mineral wealth
  • Weather forecast and
  • Disaster warning.
  • Electronic mails or e-mails through Internet have become popular these days.
  • Wireless telephonic communications through cellular phones have also become very popular today.
  • Internet not only provides us with worldwide information and interaction but also makes our lives more comfortable.
  • Now we reserve tickets for railways, airways and even cinemas and hotels sitting at home.
  • With this kind of inter-connectivity—people to people, people to services and institutions—across the world, we
    are becoming a large global society.
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CLASS 6TH | UNIT 4: GEOMETRY | POLYGONS| REVISION NOTES

The word polygon takes its origin from the Greek, poly, meaning many and gon, meaning angle. Polygons are 2 dimensional closed shapes made up of straight lines. Sometimes the interior of a polygon is known as its body.

We see polygons all around us. The school building is having a square or rectangular walls. You may come across some houses with triangular roofs. The tiles laid on the floor may be in square or hexagonal shape. 

In this chapter, you will learn about polygons and their classifications.

Polygon: It is a closed figure bounded by straight line segments.

Some important facts about polygon:

  • Line segments forming a polygon are called sides of the polygon.
  • The point where two sides of a polygon meet are called the vertex of the polygon.
  • The line segment containing two non-adjacent vertices is called the diagonal of the polygon.
  • The angle formed at the vertices inside the closed figure are called interior angles.

Classification of polygons:

Polygons are classified according to the number of sides or vertices they have in to:

  • Traingle
  • Quadrilateral
  • Pentagon
  • Hexagon
  • Heptagon
  • Octagon
  • Nonagon
  • Decagon 

The figure below on the right side shows these polygons.

CONCAVE & CONVEX POLYGONS:
We know that each side of a polygon is connected by two consecutive vertices of the polygon.
diagonal is a line segment that connects the non-consecutive vertices of a polygon
If a diagonal lies outside a polygon, then the polygon is called a concave polygon.
If all the diagonals lie inside the polygon, then the polygon is said to be a convex polygon.

A polygon with all its sides equal and all its interior angles equal is said to be a regular polygon. In this chapter, you will learn about regular polygons.

REGULAR & IRREGULAR POLYGONS:

regular polygon is equiangular and equilateral. The word equiangular means, the interior angles of the polygon are equal to one another. The word equilateral means, the lengths of the sides are equal to one another.
The polygon with unequal sides and unequal angles is called an irregular polygon.

ANGLE SUM PROPERTY:
The sum of all interior angles of a polygon is called the angle sum.
.           
At one vertex, we extend a side. This side makes an angle with its consecutive side. This angle is called the exterior angle. The interior angle and the exterior angles are adjacent angles.  These angles form a linear pair. Hence the sum of the exterior angles of any polygon is 360°.

Let us consider some examples:

Example 1:

Find the sum of all the interior angles of a polygon having 29 sides.

Solution:

We know that sum of all the interior angle in a polygon = (n – 2) × 180°.

Here, n = 29.

Therefore, the sum of all interior angles = (29 – 2) × 180°.

                                                                = 27 × 180°.

                                                                = 4860°.

Example 2: Is it possible to have a polygon, the sum of whose interior angle is 9 right angles?

Solution:

Let the number of sides be n.

The sum of all interior angles = (2n – 4) × 90°.

So, (2n – 4) × 90° = 9 × 90°.

n = 6.5, hence it is not possible to have a polygon the sum of whose interior angles is 9 right angles.

Example 3: The sides of a Pentagon are produced in order. If the measure of exterior angles so obtained are x°,2 x°,3 x°,4 x°,5 x° and so on, find all exterior angles

Solution:

The sum of exterior angles = 360°.

So, x° + 2x° + 3x° + 4x° + 5x° = 360°.

15x° = 360°.

x° = 24°.

Hence, the exterior angles are 24°,  48°,  72°,  96°, and  120°.

Example 4: If each interior angle of a regular polygon is 144°, Find the number of sides in it.

Solution:

Let the number of sides be n.

Each interior angle = ((2n – 4) × 90°) / n.

144 = 180n – 360°.

n = 10.

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CLASS 6TH | UNIT 4: GEOMETRY | QUADRILATERAL | REVISION NOTES

The word quadrilateral is the combination of two Latin words quadri, meaning four, and latus, meaning side. You come across quadrilaterals every day. For example, the page of a book, the top of a pencil box, the top of a dining table and so on, are all quadrilaterals (rectangular shape). 

A simple closed figure formed by joining four line segments is called a quadrilateral.  It has four sides, four angles, four vertices and two diagonals.

In this chapter, you will learn about basic properties of a quadrilateral.

In a quadrilateral ABCD :

  • The four points A, B, C, D are called its vertices.
  • The four line segments AB, BC, CD and DA are called its sides.
  • ∠DAB, ∠ABC, ∠BCD and ∠CDA are called its angles, to be denoted by ∠A, ∠B, ∠C and ∠D respectively.
  • The line segments AC and BD are called its diagonals.

Some important facts about quadrilateral:

  • If each angle of a quadrilateral is less than 180°, then it is called convex quadrilateral.
  • If each angle of a quadrilateral is greater than 180°, then it is called concave quadrilateral.

Angle Sum Property of quadrilateral:

  • Sum of interior angles of quadrilateral is 180°

Let us consider some examples:

Example 1:

The three angles of a quadrilateral are 76°, 54° and 108°. Find the measure fourth angle.

Solution:

We know that sum of the angles of a quadrilateral is 360°.

Let the unknown angle be x

76°+  54° +  108° + x = 360°.

 x =  122°.

Example 2: The angles of a quadrilateral are in the ratio of 3 : 4 : 5 : 6.Find all its angles.

Solution:

Let the angles be 3x°, 4x°, 5x° and 6x°.

3x° + 4x° + 5x° + 6x° = 360°.

18x° = 360°.

x° = 20°.

Hence, the angles are 60°, 80°, 100° and 120°.

Example 3: The angles of a quadrilateral are in the ratio of 4 : 6 : 3. If the fourth angle is 100°, find the other angles of a quadrilateral.

Solution:

Let the angles be 4x°, 6x° and 3x°.

4x° + 6x° + 3x° + 100° = 360°.

13x° = 260°.

x° = 20°.

Hence, the angles are  80°,120° and  60°,

TYPES OF QUADRILATERAL

A closed figure with four sides is a quadrilateral. We come across many different types of quadrilaterals every day. It would be interesting to know the types of quadrilaterals, their shapes and basic properties.

Parallelogram:

A quadrilateral is called a parallelogram, if both pairs of its opposite sides are parallel. 

In the figure given below, ABCD is a quadrilateral in which:

AB ∥ DC and AD ∥ BC. 

So, ABCD is a parallelogram.

Rhombus:

A parallelogram having all sides equal is called a rhombus.

In the figure given below, ABCD is a rhombus in which:

AB ∥ DC, AD ∥ BC and AB = BC = CD = DA.

Rectangle:

A parallelogram in which each angle is a right angle is called a rectangle.

In the figure given below, ABCD is a quadrilateral in which:

AB ∥ DC, AD ∥ BC and ∠A = ∠B = ∠C = ∠D = 90°.

So, ABCD is a rectangle.

Square:

A parallelogram in which all the sides are equal and each angle measures 90° is called a square.

In the figure given below, ABCD is a quadrilateral in which:

AB ∥ DC, AD ∥ BC, AB = BC = CD = DA.

and ∠A = ∠B = ∠ C = ∠D = 90°.

So, ABCD is a square.

Trapezium:

A quadrilateral having exactly one pair of parallel sides is called a trapezium.

In the figure given below, ABCD is a quadrilateral in which AB ∥ DC. So, ABCD is a trapezium.

If non–parallel sides of a trapezium are equal, it is called an isosceles trapezium.

Kite:

A quadrilateral is called a kite if it has two pairs of equal adjacent sides but unequal opposite sides.

In the figure given below, ABCD is a quadrilateral with AB = AD, BC = DC, AD ≠ BC and AB ≠ DC.

So, ABCD is a kite.

Let us consider an example:

Example: In the square PQRS given in the figure below, PQ = 3x – 7 and  QR= x + 3 , find PS.

Solution:

As all sides are equal so, PQ = QR.

3x – 7 = x + 3.

2x =  10.

 x = 5.

PQ = 3x – 7 = 8.

QR = x + 3 = 8.

Hence PS = 8.

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CHAPTER – 6 Natural Vegetation and Wild Life | CLASS 7TH | NCERT GEOGRAPHY IMPORTANT QUESTIONS & MCQS | EDUGROWN

Chapter - 6 Natural Vegetation and Wild Life

MCQs

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CLASS 6TH | UNIT 4: GEOMETRY | TRIANGLES (INCLUDING TYPES,PROPERTIES AND CONSTRUCTION) | REVISION NOTES

Construction of geometrical objects is an important part of geometry. This is nothing but practical geometry. Every object is constructed using certain instruments following certain rules and methods. In this chapter, you will learn about how to construct line segments, angles, triangles and circles by using tools such as ruler and compass.

Things To Remember

  • Constructing a circle given its radius:
    1. Open the compasses and measure the required radius, say 3 cm.
    2. Mark a point O with a sharp pencil where we want the centre of the circle to be.
    3. Place the pointer of the compasses on O.
  • Rotate the compasses to draw the circle. Take care to complete the movement around in one instant.
  • Constructing a line segment of given length:
    1. Draw a line l and mark a point A on it.
    2. Place the compasses pointer on zero mark of the ruler. Open it to place the pencil point upto the required length.
    3. Taking caution that the opening of the compasses has not changed, place the pointer of the compasses at A and make an arc to cut l at B.
    4. AB is the line segment of the required length.
  • Constructing a copy of a given line segment:
    1. Given \ov{AB} whose length is not known.
    2. Fix the compasses pointer on A and the pencil end on B. The opening of the instrument now gives the length of \ov {AB}.
    3. Draw any line l. Choose a point C on l. Without changing the compasses setting, place the pointer on C.
    4. Swing an arc that cuts l at a point, say, D. Now \ov{CD} is a copy of \ov{AB}.
  • Constructing perpendicular to a line through a point on it:
    1. Given a point P on a line l.
    2. With P as the centre and a convenient radius, construct an arc intersecting the line l at two points A and B.
    3. With A and B as centres and a radius greater than AP construct two arcs, which cut each other at Q.
    4. Join PQ. Then PQ is perpendicular to l. We write {PQ}↖{↔} ⊥ l.
  • Constructing perpendicular to a line through a point not on it:
    1. Given a line l and a point P not on it.
    2. With P as the centre, draw an arc which intersects line l at two points A and B.
    3. Using the same radius and with A and B as centres, construct two arcs that intersect at a point, say Q, on the other side.
    4. Join PQ. Then PQ is perpendicular to l. We write {PQ}↖{↔} ⊥ l.
  • Constructing the perpendicular bisector of a line segment:
    1. Draw a line segment \ov{AB} of any length.
    2. With A as the centre, using compasses, draw a circle. The radius of your circle should be more than half the length of \ov{AB}.
    3. With the same radius and with B as the centre, draw another circle using compasses. Let it cut the previous circle at C and D.
    4. Join \ov{CD}. It cuts \ov{AB} at O. Use your divider to verify that O is the midpoint of \ov{AB}. Also, verify that ∠COA and ∠COB are right angles. Therefore, \ov{CD} is the perpendicular bisector of \ov{AB}.
  • Constructing an angle of a given measure:
    1. Draw \ov{AB} of any length.
    2. Place the centre of the protractor at A and the zero edge along \ov{AB}.
    3. Start with zero near B. Mark point C at the required angle measure, say 40°.
    4. Join AC. ∠BAC is the required angle.
  • Constructing a copy of an angle of unknown measure:
    Given ∠A, whose measure is not known.
    1. Draw a line l and choose a point P on it.
    2. Place the compasses at A and draw an arc to cut the rays of ∠A at B and C.
    3. Use the same compasses setting to draw an arc with P as the centre, cutting l in Q.
    4. Set your compasses to the length BC with the same radius.
    5. Place the compasses pointer at Q and draw the arc to cut the arc drawn earlier in R.
    6. Join PR. This gives us ∠P. It has the same measure as ∠A. This means ∠QPR has the same measure as ∠BAC.
  • Constructing bisector of an angle:
    Let an angle, say, ∠A be given.
    1. With A as the centre and using compasses, draw an arc that cuts both rays of ∠A. Label the points of intersection as B and C.
    2. With B as the centre, draw (in the interior of ∠A) an arc whose radius is more than half the length BC.
    3. With the same radius and with C as the centre, draw another arc in the interior of ∠A. Let the two arcs intersect at D. Then AD is the required bisector of ∠A.
  • Constructing a 60° angle:
    1. Draw a line l and mark a point O on it.
    2. Place the pointer of the compasses at O and draw an arc of convenient radius which cuts the line at a point say, A.
    3. With the pointer at A (as centre), now draw an arc that passes through O.
    4. Let the two arcs intersect at B. Join OB. We get ∠BOA whose measure is 60°.
  • Constructing a 30° angle:
    1. Construct an angle of 60° as shown earlier. Now, bisect this angle. Each angle is 30°.
  • Constructing a 120° angle:
    1. Draw any line PQ and take a point O on it.
    2. Place the pointer of the compasses at O and draw an arc of convenient radius which cuts the line at A.
    3. Without disturbing the radius on the compasses, draw an arc with A as the centre which cuts the first arc at B.
    4. Again without disturbing the radius on the compasses and with B as the centre, draw an arc which cuts the first arc at C.
    5. Join OC, ∠COA is the required angle whose measure is 120°.
  • Constructing a 90° angle:
    1. Construct a perpendicular to a line from a point lying on it, as discussed earlier. This is the required 90° angle.
  • Constructing a triangle given all three sides:
    Constructing a ΔABC such that AB = 6 cm, BC = 5 cm and CA = 7 cm.
    1. Draw one of the sides say AB = 6 cm.
    2. Using compasses and taking A as the centre, draw an arc of radius 7 cm.
    3. With B as the centre, draw an arc of radius 5 cm, that cuts the first arc at the point C.
    4. Join AC and BC. ΔABC is the required triangle.
  • Constructing a triangle when two sides and the included angle is given:
    Constructing a ΔABC such that AB = 5 cm, ∠A = 60° and CA = 8 cm.
    1. Draw AB = 5 cm.
    2. With the help of a compass construct &angPAB = 60°.
    3. With A as centre and radius 5 cm cut AP at point C.
    4. Join BC. ΔABC is the required triangle.
  • Constructing a triangle when two angles and included side is given:
    Constructing ΔABC such that AB = 4 cm, ∠A = 30°, ∠B = 60°.
    1. Draw AB = 4 cm.
    2. At A construct ∠QAB = 30°.
    3. At B construct ∠PBA = 60°.
    4. AQ and BP intersect each other at C. ΔABC is the required triangle.
  • Constructing the circumcircle of a triangle:

A circle that passes through all the three vertices of a triangle is called the circumcircle of the triangle.

  • The point where the perpendicular bisectors of the sides of a triangle meet is called the circumcenter. Here O is the circumcenter.
  • OA = OB = OC = radius of circumcircle = Circumradius.
  • Constructing the in-circle of a triangle:

A circle drawn inside a triangle such that it touches all the three sides of the triangle is called the in-circle of the triangle.

  • The point where the bisectors of the angles of a triangle meet, is called incenter. Here I is the incenter.
  • The length of the perpendicular, here IP, is called the inradius.

A polygon is a plane figure with a minimum of three straight lines and three angles.

A triangle is a polygon with three sides. A triangle consists 3 vertices and 3 sides encompassing 3 angles. The sum of the interior angles of a triangle is always 180 degrees.

In this chapter, you will learn about types of triangles and their properties.

Triangles: A triangle is a plane figure bounded by three line segments.

Vertex: Vertex of a triangle is a point where any two of its sides meet.

Angles:

  • Sum of interior angles of a triangle is always 180°.
  • An interior angle of a triangle can be represented by the letter representing the corresponding vertex.
  • When any side of a triangle is extended, the angle formed outside the triangle is called an exterior angle.
  • An exterior angle of a triangle is an adjacent and supplementary angle to the corresponding interior angle of a triangle.
  • An exterior angle is equal to the sum of opposite interior angles.

Types of triangles according to angles

  • If each angle of a triangle is acute i.e. less than 90°, it is called acute angled triangle.
  • If each angle of a triangle is equal to  90°, it is called right angled triangle.
    • In a right angled triangle, the side opposite to the right angle is called hypotenuse and it is the largest side of the right angled triangle.             
  • If each angle of a triangle is obtuse i.e. greater than 90°, it is called the obtuse angled triangle.

Types of triangles according to sides:

  • A triangle with at least two sides equal is called isosceles triangle.
  • PQ =PR,so ∠R = ∠P.
  • A triangle with all sides equal is called equilateral triangle. Each interior angle of the equilateral triangle = (180°/3) = 90°.
  • If the three sides of a triangle are unequal then it is called scalene triangle.

Let us consider an example:

Example:

Find the value of x in the figure given  below:

Solution:

∠ACD = ∠A + ∠B.

115° = 2x + 3x.

4x = 115°.

x = 23°.

It is important to learn construction of triangles. For the construction of a triangle, it is not mandatory to have all its dimensions and angles. A triangle can be constructed given any one of the following set of measurements:

  • The length of two sides and measurement of the angle associated.
  • Measurements of two angles and length of the side associated.
  • For a right-angled triangle, the length of one side and the length of the hypotenuse.
  • The length of all the three sides of a triangle.

In this chapter, you will learn construction of triangles with examples.

We shall be constructing a triangle when any of the following conditions are given:

  • The length of three sides.
  • The length of two sides and angle included between these two sides.
  • Any two angles and the included side i.e. the side common to both angles.

Here are some examples:

Example 1:

Construct a triangle ABC such that BC = 4cm, AC = 6cm and AB = 7. cm.

Solution:

Steps:

1) Draw line segment AB = 7.6 cm

2) Taking A as the centre, draw an arc of radius 6 cm.

3)  Taking B as the centre, draw an arc of radius 4 cm which cuts the previous arc at C.

4) Join AC and BC.

ABC is the required triangle. (Refer to the figure on the left side).

Example 2: Construct a triangle ABC such that BC = 5 cm, ∠ABC = 60° and AB = 3cm.

Solution:

Steps:

1) Draw line segment BC  = 5 cm

2) Construct  ∠PBC = 60°

3)  Taking B as the centre, draw an arc of radius 3 cm which cuts BP at A such that BA = 3 cm.

4) Join A and C.

ABC is the required triangle. (Refer to the figure on the right side).

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CLASS 6TH | UNIT 4: GEOMETRY | ANGLES (WITH THEIR TYPES)| REVISION NOTES

Angles are useful in many situations in day-to-day life.

In this chapter, you will learn about adjacent and vertically opposite angles.

Adjacent angle: Two angles are said to be adjacent angles if,

  • They have a common vertex.
  • They have one common arm.
  • The other arms of the angles are on the opposite sides of the common arm.
  • Angle AOB and BOC are adjacent angles.

Vertically opposite angles:

  • When two straight lines intersect, the angles on the opposite sides of their point of intersection are called vertically opposite angles.

Congruent angles: Angles having the same angular measurement value are said to be congruent angles.

The word complementary takes its origin from the Latin completum which means “completed” since
the right angle is believed to be a complete angle.  The word supplement comes from Latin supplere, which means to “supply” what is needed.

The two angles which add up to 90 degrees is said to be complementing each other. Similarly, two angles which add up to 180 degrees are said to be supplementary angles.

Complementary angle: When the sum of the measures of two angles is 90°, such angles are called complementary angles and each angle is called a complement of the other.

Supplementary angles: When the sum of the measures of two angles is 180°, such angles are called supplementary angles and each of them is called a supplement of the other.

When two straight lines meet at a point an angle is formed. Angles can be seen every day. When you are sitting in a room, you can see an angle at the meeting point of two walls. When you open a book holding it straight, the two pages are open at a certain angle.

The applications of angles are plenty. They are essential in architecture, to make furniture, clocks and so on.

In this chapter, you will learn about angles.

Angle: Two different rays starting from the same fixed point forms an angle. Symbol ∠ is used to represent an angle.

The measure of the Angle: The amount of turning which one arm must be turned about the vertex to bring it to the position of the other arm is called the measure of an angle.

Interior of the Angle: It is the region that lies within the angle.

Exterior of the Angle: It is the region that lies outside the angle.

The unit of measurement of angles is degrees. ° is used to represent degrees.

A protractor is a semi-circular plastic marked in degrees from 0 to 180° on its semi-circular part is used to measure angles.

Types of angles:

  • Complete angle: An angle of measure 3600 is called a complete angle.
  • Right angle: An angle that measures 900 is called a right angle. A right angle makes a quarter revolutions. (Shown in the left side figure below).
  • Straight angle: An angle that measures 1800 is called a straight angle. A straight angle makes a half revolution. (Shown in the right side figure below).
  • Acute angle: An angle that measures less than 900 is called an acute angle.
  • Obtuse angle: An angle that measures more than 900 and less than 1800 is called an obtuse angle. (Shown in the left side figure below).
  • Reflex angle: An angle that measures more than 1800 is called a reflex angle. (Shown in the right side figure below).

Sum of angles around a point is always 360°

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CLASS 6TH | UNIT 4: GEOMETRY | RECOGNISITION OF SOLIDS | REVISION NOTES

You come across many solids every day. The football that you play, the book that you read, the LPG cylinder used for cooking and so on are all solids. Unlike 2D shapes, a solid has length, breadth and depth.

In this chapter, you will learn about solids and recognition of various solid shapes.

Solid: An object that occupies space and has a fixed space is called solid.

Some of the characteristics of a solid are:

  • Solids have length, breadth and height. It is a three-dimensional figure.
  • Solid objects have only three main views.
  • Top view.
  • Side view.
  • Front view.

Cuboid:

Cuboid is solid or hollow which has 6 rectangular faces.

  • It is a three dimensional solid.
  • A cuboid has 12 edges.
  • A cuboid has 8 vertices. 

Cube:

Cube is a symmetrical three-dimensional shape, either solid or hollow contained by six equal squares.

  • Each face of a cube is square.
  • Cube has 6 faces.
  • Cube has 12 edges.
  • Cube has 8 corners.

Cylinder:

Cylinder is a solid or hollow geometrical figure with a curved side and two identical circular flat ends.  

  • Cylinder has  2 edges, 3 faces but no vertex.

Sphere:

Sphere is a round solid or hollow figure with every point on its surface equidistant from its centre.

  • A sphere is a 3D figure with no vertex, no edges and only1 surface.

Cone:

Cone is a solid or hollow object which tampers from a circular base to a point.

  • Cone is a 3D figure with 1 vertex, 1 edge and 2surfaces.

Prism:

Prism is a solid geometrical figure whose two ends are similar, equal and parallel rectilinear figures and whose sides and faces are either parallelograms or rectangles.

  • It has 3 faces,9 edges, and 6 vertices.
  • Prism is a solid whose side faces are ||gm and whose end basses are two parallel and congruent polygons.

Pyramid:

Pyramid is a solid whose base is a plane rectilinear figure such as triangle and whose side faces are triangles with a common vertex.

  • If the base of the pyramid is quadrilateral then it is called a quadrilateral pyramid.
  • If the base of the pyramid is triangle then it is called a triangular pyramid.

Euler’s formula:

For a 3-D solid,

  • V stands for the number of vertices.
  • E stands for the number of edges.
  • F stands for the number of faces.

Euler’s formula is V + F – E = 2.

Drawing a cube:

  • The two types of sketches for drawing a cube are oblique and isometric.
  • An isometric paper has dots or lines, marked on it dividing the paper into small equilateral triangles.

Cube:

Steps:

  1. Take a squared paper.
  2. Draw the front face.
  3. Draw the opposite face of the same size.
  4. Join the corresponding corners.
  5. Draw the figure with hidden edges dotted.
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