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Conditional Statements and Equivalence Answers

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1
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Which statement represents a true conclusion, based on the Venn diagram?

A
All real numbers are even numbers.
B
All numbers that are multiples of three are even numbers.
C
Some numbers that are multiples of three are also even numbers.
D
No numbers that are multiples of three are also even numbers.
120911
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Let n be an integer in the conditional statement below.If the last digit of n is zero, then n is divisible by five.

Answers:
The hypothesis is::"The last digit of n is zero."
The conclusion is::"n is divisible by five."
The converse is::"If n is divisible by five, the the last digit of n is zero."
The contrapositive is::"If n is not divisble by five, then n does not end in zero."
120912

"The last digit of n is zero."✔ "n is divisible by five.""If n""Then n"

A
"The last digit of n is zero."
B
✔ "n is divisible by five."
C
"If n"
D
"Then n"
120913

✔ "If n is divisible by five, the the last digit of n is zero.""If the last digit of n is zero, then n is divisible by five.""If the last digit of n is not zero, then n is not divisible by five.""If n is not divisible by five, then the last digit of n is not zero."

A
✔ "If n is divisible by five, the the last digit of n is zero."
B
"If the last digit of n is zero, then n is divisible by five."
C
"If the last digit of n is not zero, then n is not divisible by five."
D
"If n is not divisible by five, then the last digit of n is not zero."
120914

"If n is divisible by five, then it ends in zero.""If the last digit of n is zero, then n is divisble by five.""If the last digit of n is not zero then n is not divisble by five."✔ "If n is not divisble by five, then n does not end in zero."

A
"If n is divisible by five, then it ends in zero."
B
"If the last digit of n is zero, then n is divisble by five."
C
"If the last digit of n is not zero then n is not divisble by five."
D
✔ "If n is not divisble by five, then n does not end in zero."

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