prove that 3√2-√5 is irrational
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Let us assume 3√2 + √5 = a rational number = p / q where p and q are integers and q is not 0. Let us assume that p / q is in reduced form and have no common factors and are prime to each other. ... Hence, 3 √2 + √5 is irrational.
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The answer will be 3 √2 + √5 is irrational
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