What's is the converse of the statement?

If x is odd, then 2x is even.

A) if x is not odd, then 2x is not even

B) if x is odd, then 2x is even

C) if 2x is even, then x is odd

D) if 2x is not even, then x is not odd

Question

Yandel Patrick

Mathematics

30 January, 09:47

What's is the converse of the statement?

If x is odd, then 2x is even.

A) if x is not odd, then 2x is not even

B) if x is odd, then 2x is even

C) if 2x is even, then x is odd

D) if 2x is not even, then x is not odd

+2

Answers (1)

Know the Answer?

Kaeden Hicks · Answer 1

The definition of converse is to switch the hypotheneus and the conclution. So in this case your answer is"If 2x is even, then x is odd" which means the answer is C.

What's is the converse of the statement?If x is odd, then 2x is even.A) if x is not odd, then 2x is not evenB) if x is odd, then 2x is evenC) if 2x is even, then x is oddD) if 2x is not even, then x is not odd

What's is the converse of the statement?

If x is odd, then 2x is even.

A) if x is not odd, then 2x is not even

B) if x is odd, then 2x is even

C) if 2x is even, then x is odd

D) if 2x is not even, then x is not odd