Prove each of the following statements about integers by proving thecontrapositive of the statement. A. If 3nis even, thennis even. B. Ifx y zis odd, then at least one ofx; yandzis odd.

Answer and Step-by-step explanation:

(A) Suppose 3n is even, this implies that the product of 3n is a multiple of two, let's say 2(3k) where k is a real number. Rearranging that, we have 3(2k), let 2k = n. Therefore, n is even.

(B) Suppose xyz is odd, then let x = 2k, y = 2p + 1 and z = 2q + 1. xyz = 2k(2p + 1)(2q + 1) and this is obviously even since it is a multiple of 2.

the answer is c.

for continuous functions, they continue in the same pattern and you have to find that pattern kinda like slope

im pretty sure it would be 5 am, hope that , and give brainliest and guys if this is right then press the button and give 5 stars