The curve defined by `sqrt((x)/(a))+sqrt((y)/(b))=1` gives a part of parabola bounded by rectangle `0lexlea,0leyleb`. That has x - axis as tangent at A(a,0) and y- axis as tangent at B(0.b). On the basis of above information , answer the following questions : The focus of the parabola divides AB in ratioA. a : bB. b : aC. `a^(2) : b^(2)`D. `b^(2) : a^(2)`

The curve defined by `sqrt((x)/(a))+sqrt((y)/(b))=1` gives a part of p

1.	The curve defined by `sqrt((x)/(a))+sqrt((y)/(b))=1` gives a part of parabola bounded by rectangle `0lexlea,0leyleb`. That has x - axis as tangent at A(a,0) and y- axis as tangent at B(0.b). On the basis of above information , answer the following questions : The focus of the parabola divides AB in ratioA. a : bB. b : aC. `a^(2) : b^(2)`D. `b^(2) : a^(2)`
Answer» Correct Answer - C

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