Question

Square root of (59.29 - square root of 5.29) / square root of (59.29 + square root of 5.29)

Answer 1

Step-by-step explanation:

$\sqrt{ \frac{ \sqrt{59.29} - \sqrt{5.29} }{ \sqrt{59.29} + \sqrt{5.29} } } = > \sqrt{ \frac{7.7 - 2.3}{7.7 + 2.3} } = > \sqrt{ \frac{5.4}{10} }$

$= > \sqrt{0.54} = > 0.73484$

Hope it helps you.

Answer 2

$\sqrt{ \frac{ \sqrt{59.29} - \sqrt{5.29} }{ \sqrt{59.29} + \sqrt{5.29} } }=0.73$

Step-by-step explanation:

Given : Expression $\sqrt{ \frac{ \sqrt{59.29} - \sqrt{5.29} }{ \sqrt{59.29} + \sqrt{5.29} } }$

To find : Simplify the expression ?

Solution :

Expression $\sqrt{ \frac{ \sqrt{59.29} - \sqrt{5.29} }{ \sqrt{59.29} + \sqrt{5.29} } }$

We know, $\sqrt{59.29}=7.7$ and $\sqrt{5.29}=2.3$

$\sqrt{ \frac{ \sqrt{59.29} - \sqrt{5.29} }{ \sqrt{59.29} + \sqrt{5.29} } }=\sqrt{ \frac{7.7 - 2.3}{7.7 + 2.3} }$

$\sqrt{ \frac{ \sqrt{59.29} - \sqrt{5.29} }{ \sqrt{59.29} + \sqrt{5.29} } }= \sqrt{ \frac{5.4}{10} }$

$\sqrt{ \frac{ \sqrt{59.29} - \sqrt{5.29} }{ \sqrt{59.29} + \sqrt{5.29} } }=\sqrt{0.54}$

$\sqrt{ \frac{ \sqrt{59.29} - \sqrt{5.29} }{ \sqrt{59.29} + \sqrt{5.29} } }=0.73$

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