What is the inverse of the following conditional statement?"If two numbers are odd, then their sum is always even." If their sum is not always even, then the two numbers are not odd. Two numbers are odd if and only if their sum is even. If their sum is always even, then the two numbers are odd. If two numbers are not odd, then their sum is not always

What is the hypothesis in this conditional statement?When a number is divisible by 2, it is an even number.

Which is a counterexample of the following conditional statement:"If a number is divisible by 5, then it is an odd number." 15 18 30 35

Given the inverse statement of “If x is not equal to zero, then x times one is equal to ten.” What is the conditional statement?A) If x times one is equal to ten, then x is not equal to zero.B) If x is equal to zero, then x times one is not equal to ten.C) If x is equal to zero, then x times one is equal to ten.D) If x times one is not equal to, then x is equal to ten.

Consider the conditional statement “If x is a prime number, then x is an odd number.”   Is this statement true for x = 2? (Remember a prime number is divisible only by 1 and itself)Choose the answer with the most correct explanation.Group of answer choicesThe conditional statement is false because 2 is a prime number (the "if" is true) and 2 is an even number (the "then" is false).The conditional statement is assumed false because 2 is an even number (the “then” is false) regardless of the truth of the “if”.The conditional statement is neither true nor false.There is not enough information to decide if the conditional statement is true or false.The conditional statement is assumed true because 2 is a prime number (the “if” is true).

Use inductive reasoning to decide whether the statement is true or false. Make an example or a counterexample to supplement your answer. Write your answer in a piece of paper, take a picture of it and upload it here. Include your name and section. "The sum of any two even counting numbers is always an even counting number."