given that root 2 is iraational prove tha (5+3root2) is an irrarional no
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let 5+3√2 is rational no.
so , their exit co.prime intezer p and q , q is not equal to 0
then ,
5+3√2 = p/q
3√2 = p/q - 5
3√2= p - 5q divided by q
the contradaction for fact 5+3√2 is rational
our assumption is wrong
5+3√2 is irrational no.
proved
so , their exit co.prime intezer p and q , q is not equal to 0
then ,
5+3√2 = p/q
3√2 = p/q - 5
3√2= p - 5q divided by q
the contradaction for fact 5+3√2 is rational
our assumption is wrong
5+3√2 is irrational no.
proved
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