Which statement is a contrapositive of p? p: if x is divisible by 4, then x is divisible by 2. a. if x is divisible by 2, then x is divisible by 4. b. if x isn’t divisible by 4, then x isn’t divisible by 2. c. if x isn’t divisible by 2, then x isn’t divisible by 4. d. if x is divisible by 2, then x isn’t divisible by 4. e. if x isn’t divisible by 4, then x is divisible by 2.

B. If x isn’t divisible by 4, then x isn’t divisible by 2.

Step-by-step explanation:

contra positive statement is obtained by interchanging the hypotheses and conclusion of the inverse statement.

Here given that statement p is

If x is divisible by 4, then x is divisible by 2.

To write contrapositive of p, first we interchange the hypothesis.

Then it would look like

If x is divisible by 2, then x is divisible by 4.

Now we make conclusion as negative. i.e.

If x is not divisible by 4, then x is not divisible by 2.

This is the contra positive statement of p

Hence option B is right.

C. If x isn’t divisible by 2, then x isn’t divisible by 4.

Step-by-step explanation:

I just took a test with this question and this was the right answer

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answer

explanation

the area of a circle is calculated using the formula

or

we can use any of the above formulae to calculate the required. preferably, let us use the latter since the diameter is

we substitute the diameter into the formula to get:

this is the exact value for the area of the circle.

the correct answer is a

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