By rationalizing the denominator of \frac{ √(2) }{ \sqrt{5 + √(3) } } Salma got the answer as: a) \frac{ √(2) }{ \sqrt{5 - √(3) } } b) \frac{ \sqrt{2( \sqrt{5 - √(3)) } } }{2} c) \frac{ \sqrt{2( \sqrt{5

By rationalizing the denominator of

$\frac{ √(2) }{ \sqrt{5 + √(3) } }$
Salma got the answer as:

a)

$\frac{ √(2) }{ \sqrt{5 - √(3) } }$
b)

$\frac{ \sqrt{2( \sqrt{5 - √(3)) } } }{2}$
c)

$\frac{ \sqrt{2( \sqrt{5 + √(3)) } } }{2}$
d)

$\sqrt{5 - √(3) }$

1 Answer

By rationalizing the denominator of \frac{ √(2) }{ \sqrt{5 + √(3) } } Salma got the answer as: a) \frac{ √(2) }{ \sqrt{5 - √(3) } } b) \frac{ \sqrt{2( \sqrt{5 - √(3)) } } }{2} c…

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