Chapter 12 Higher Order Derivatives Ex 12.1
Question 1(i)

Solution 1(i)

Question 1(ii)
Solution 1(ii)
Question 1(iii)
Find the second order derivative of log(sinx).Solution 1(iii)

Question 1(iv)
Solution 1(iv)
Question 1(v)
Solution 1(v)
Question 1(vi)
Solution 1(vi)
Question 1(vii)
Solution 1(vii)
Question 1(viii)
Solution 1(viii)

Question 1(ix)
Solution 1(ix)
Question 2

Solution 2

Question 3

Solution 3

Question 4

Solution 4

Question 5

Solution 5


Question 6

Solution 6

Question 7

Solution 7

Question 8

Solution 8

Question 10

Solution 10

Question 11

Solution 11

Question 12

Solution 12





Question 13

Solution 13

Question 14
If , find
Solution 14

Question 15

Solution 15

Question 16

Solution 16

Question 17

Solution 17



Question 18

Solution 18

Question 19

Solution 19

Question 20

Solution 20

Question 21

Solution 21

Question 22
Solution 22
Question 23

Solution 23

Question 24

Solution 24

Question 25

Solution 25

Question 26

Solution 26

Question 27

Solution 27

Question 28
Solution 28
Question 29

Solution 29

Question 30

Solution 30

Question 31

Solution 31

Question 32

Solution 32

Question 33
Solution 33
Question 34

Solution 34
Question 35
Solution 35
Question 36

Solution 36

Question 37

Solution 37

Question 38

Solution 38

Question 39

Solution 39

Question 40

Solution 40

Question 41

Solution 41

Question 42

Solution 42

Question 43

Solution 43



Question 44

Solution 44

Question 45

Solution 45

Question 46

Solution 46

Question 47

Solution 47

Question 49

Solution 49

Question 50

Solution 50



Question 51

Solution 51

Question 52

Solution 52

Question 53

Solution 53

Question 9
If prove that
and
Solution 9
Given:
Differentiating ‘x’ w.r.t we get

Differentiating ‘y’ w.r.t we get

Dividing (ii) by (i), we get
… (iii)
Differentiating above equation w.r.t x, we get

Hence, Question 48
If find
Solution 48
Given:
Differentiating ‘x’ w.r.t t, we get

Differentiating ‘y’ w.r.t t, we get

Dividing (ii) by (i), we get

Differentiating above equation w.r.t x, we get

Hence,
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