prove that 4-3 root2 is irrational if it is given that root 2 is an irrational number
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Prove that 4-3✓2 is irrational
So we can write 4-3√2 as a/b where a and b are co primes and b is not equal to 0. ... Here √2 is an irrational number. But a-4b/-3b or -a-4b/3b is rational number. Therefore it is a contradiction to our assumption that 4-3√2 is rational number
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See the picture above.. Hope it will help you.
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