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x = (2+√5)^½ + (2-√5)^½
y = (2+√5)^½ -(2-√5)^½
Let,
(2+√5) = a
and (2-√5) = b
Now,
x²+ y²
we know,
(x+y)² = x²+y²+2xy
so, x²+y² = (x+y)²-2xy
=>(√a+√b+√a-√b)²-[2(√a+√b)(√a-√b)]
=>(2√a)²-[(2√a+2√b)(√a-√b)]
=>4a-[2√a(√a-√b)+2√b(√a-√b)
=>4a-[2a-2√a√b+2√b√a-2b)
=>4a-(2a-2b)
=>4a-2a+2b
Now, putting the values of a and b we get,
4(2+√5)-2(2+√5)+2(2-√5)
=>4(2+√5) -4-2√5+4-2√5
=>4(2+√5) -4√5
=>8+4√5-4√5
=>8
The answer is 8
Cheers!
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