2+√6 is rational number prove
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By definition, that means there are two integers a and b with no common divisors where: Now this is the contradiction: if a is even and b is even, then they have a common divisor (2). Then our initial assumption must be false, so the square root of 6 cannot be rational
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Answer:
2+✓6is not a rational number
Step-by-step explanation:
By definition, that means there are two integers a and b with no common divisors where: ... Now this is the contradiction: if a is even and b is even, then they have a common divisor (2). Then our initial assumption must be false, so the square root of 6 cannot be rational.
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