Table of Contents
Chapter 27 Hyperbola Exercise Ex. 27.1
Question 1
Solution 1
Question 2(i)
Solution 2(i)
Question 2(ii)
Solution 2(ii)
Question 2(iii)
Solution 2(iii)
Question 2(iv)
Solution 2(iv)
Question 2(v)
Solution 2(v)
Question 2(vi)
Solution 2(vi)
Question 3(i)
Solution 3(i)
Question 3(ii)
Solution 3(ii)
Question 3(iii)
Solution 3(iii)
Question 3(iv)
Solution 3(iv)
Question 3(v)
Solution 3(v)
Question 4
Solution 4
Question 5(i)
Solution 5(i)
Question 5(ii)
Solution 5(ii)
Question 5(iii)
Solution 5(iii)
Question 6(i)
Solution 6(i)
Question 6(ii)
Solution 6(ii)
Question 6(iii)
Solution 6(iii)
Question 7(i)
Solution 7(i)
Question 7(ii)
Solution 7(ii)
Question 7(iii)
Solution 7(iii)
Question 7(iv)
Solution 7(iv)
Question 8
Solution 8
Question 9(i)
Solution 9(i)
Question 9(ii)
Solution 9(ii)
Question 11(i)
Solution 11(i)
Question 11(ii)
Solution 11(ii)
Question 11(iii)
Solution 11(iii)
Question 11(iv)
Solution 11(iv)
Question 11(v)
Solution 11(v)
Question 11(vi)
Solution 11(vi)
Question 11(vii)
Solution 11(vii)
Question 11(viii)
Solution 11(viii)
Question 11(ix)
Solution 11(ix)
Question 7(v)
Find the equation of the hyperbola whose vertices are at (± 6, 0) and one of the directrices is x = 4.Solution 7(v)
Question 7(vi)
Find the equation of the hyperbola whose
foci at (± 2, 0) and eccentricity is 3/2Solution 7(vi)
Question 10
Solution 10
Question 11(x)
Solution 11(x)
Question 12
Solution 12
Question 13
Show that the set of all points such that the difference of their distance from (4, 0) and (-4, 0) is always equal to 2 represents a hyperbola.Solution 13
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