prove that √5 in irrational
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irrational
Step-by-step explanation:
to prove √5 is irrational
Assume √5 is rational
√5= p/q ( p,q are integers ,q is not equal to zero)
squaring on both sides
√5² =( p/q)²
5 = ( p²)/( q²)
5p² = q²
5 divides q² so 5 divides q
Take q as 5k
5p²= 5k²
5p²= 25k²
p² = 5k²
5 divides p² so 5 divides p
so our assumption is wrong
so,√ 5 is irrational
Hence proved
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