If N- 5-2 - - 5-2 - 5-1 then N equals -

N=√( 5+2 ) + #160; √( 5 2 ) #160; #160; #160; √( 5+1 ) #160; #160; N=√( 7 ) + #160; √( 3 ) #160; #160; #160; √( 6 ) #160; ...

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Finding Square Root by Long Division Method

If N=√ 5+2 ...

Question

If $N = \frac{\sqrt{5 + 2} + \sqrt{5 - 2}}{\sqrt{5 + 1}}$ then $N$ equals ?

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Solution

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N = \frac{\sqrt{\sqrt{5} + 2} + \sqrt{\sqrt{5} - 2}}{\sqrt{\sqrt{5} + 1}} - \sqrt{3 - 2 \sqrt{2}}

N

If N=√(√5+2 )+ √(√5-2)/√(√5+1)-√(3-2√2), then N equals

$\frac{5^{n + 2} - 6 \times 5^{n + 1}}{13 \times 5^{n} - 2 \times 5^{n + 1}} i s e q u a l t o$

^{n} P_{5} : n - 1 P_{5} = 3 : 2

n

(5 + 2 \sqrt{6}) = I + f; n, I \in N

0 \leq f < 1

I

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