4. If $$ \sqrt{\frac{x}{1-x}}+\sqrt{\frac{1-x}{x}}=2 \frac{1}{6} $$, the values of $$ x $$ are $$ \begin{array}{llll} ext { (1) } \frac{7}{13}, \frac{9}{13} & ext { (2) } \frac{5}{13}, \frac{7}{13} & ext { (3) } \frac{4}{13}, \frac{9}{13} & ext { (4) None of these }\end{array} $$

Question

4. If $$ \sqrt{\frac{x}{1-x}}+\sqrt{\frac{1-x}{x}}=2 \frac{1}{6} $$, the values of $$ x $$ are $$ \begin{array}{llll}	ext { (1) } \frac{7}{13}, \frac{9}{13} & 	ext { (2) } \frac{5}{13}, \frac{7}{13} & 	ext { (3) } \frac{4}{13}, \frac{9}{13} & 	ext { (4) None of these }\end{array} $$

Bryant Colon · Accepted Answer

The values of $$ x $$ are $$ \frac{4}{13} $$ and $$ \frac{9}{13} $$.

4. If \( \sqrt{\frac{x}{1-x}}+\sqrt{\frac{1-x}{x}}=2 \frac{1}{6} \), the values of \( x \) are \( \begin{array}{llll}\text { (1) } \frac{7}{13}, \frac{9}{13} & \text { (2) } \frac{5}{13}, \frac{7}{13} & \text { (3) } \frac{4}{13}, \frac{9}{13} & \text { (4) None of these }\end{array} \)

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4. If \( \sqrt{\frac{x}{1-x}}+\sqrt{\frac{1-x}{x}}=2 \frac{1}{6} \), the values of \( x \) are \( \begin{array}{llll}\text { (1) } \frac{7}{13}, \frac{9}{13} & \text { (2) } \frac{5}{13}, \frac{7}{13} & \text { (3) } \frac{4}{13}, \frac{9}{13} & \text { (4) None of these }\end{array} \)

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