Question

If a number is odd, then it has a remainder of 1 when divided by 2. which is the hypothesis of the conditional? a. a number is not odd. b. a number has a remainder of 1 when divided by 2. c. a number is odd when it has a remainder of 1. d. a number is odd.

Answer 1

The answer of the given question is that - odd number is A, is the hypothesis of the conditional

What constitutes a conditional statement's hypothesis?

Example. "If it's Wednesday, then yesterday was Tuesday," is a conditional statement. Our conclusion must be drawn if today is Wednesday. The day before yesterday was Tuesday.

The proposal listed below can be used to symbolize the statement:

$P = > Q$(Eq. 1)

Where:

the proposition's hypothesis = P

the proposition's conclusion = Q

A binary connection, sometimes known as "If..., then.

In this instance, we outline what each proposal means:

An odd number = P

When divided by 2, it has a residual of 1 = Q

"Odd number is = A " is the conditional's hypotheses.

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