\(\frac{x-y}{\sqrt{x}-\sqrt{y}}\) = .......................A) √x +

1.	\(\frac{x-y}{\sqrt{x}-\sqrt{y}}\) = .......................A) √x + √y B) √x – y C) x – √y D) 1 – y
Answer» Correct option is A) √x + √y Correct option is (A) √x + √y \(\frac{x-y}{\sqrt x-\sqrt y}=\frac{(\sqrt x+\sqrt y)(\sqrt x-\sqrt y)}{\sqrt x-\sqrt y}\) = \(\sqrt x+\sqrt y\)

\(\frac{x-y}{\sqrt{x}-\sqrt{y}}\) = .......................A) √x + √y B) √x – y C) x – √y D) 1 – y

Answer»

Correct option is A) √x + √y

Correct option is (A) √x + √y

\(\frac{x-y}{\sqrt x-\sqrt y}=\frac{(\sqrt x+\sqrt y)(\sqrt x-\sqrt y)}{\sqrt x-\sqrt y}\)

= \(\sqrt x+\sqrt y\)