Question

show that 3√3 is not a rational number​

Answer 1

Answer:

Here 3 is the prime number that divides p2, then 3 divides p and thus 3 is a factor of p. Equation 1 shows 3 is a factor of p and Equation 2 shows that 3 is a factor of q. This is the contradiction to our assumption that p and q are co-primes. So, √3 is not a rational number.

Answer 2

Answer:

Here 3 is the prime number that divides p2, then 3 divides p and thus 3 is a factor of p. Equation 1 shows 3 is a factor of p and Equation 2 shows that 3 is a factor of q. This is the contradiction to our assumption that p and q are co-primes. So, √3 is not a rational number.