Which are true regarding the statement "A quadrilateral having exactly one pair of parallel opposite sides is a trapezoid”? Check all that apply. It is a conditional statement that can be written as “If a quadrilateral has exactly one pair of parallel opposite sides, then it is a trapezoid.” The hypothesis is: a quadrilateral having exactly one pair of parallel opposite sides. The hypothesis is: it is a trapezoid. The conclusion is: a quadrilateral having exactly one pair of parallel opposite sides. The conclusion is: it is a trapezoid.
Okay, so do you know what conditional mean?
I think do
Okay, so this statement can be treated as a conditional statement having the condition of parallel sides. The conclusion of the statement is that it is a trapezoid.
So therefore, what would your answers be?
a trapezoid ?
What are your answer choices
A. A trapezoid has exactly one pair of parallel sides if and only if it is a quadrilateral. B. A quadrilateral has exactly one pair of parallel sides if and only if it is a trapezoid. C. A quadrilateral is not a trapezoid if and only if it has exactly one pair of parallel sides. D. A quadrilateral does not have exactly one pair of parallel sides if and only if it is a trapezoid
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