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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.
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Answer:

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 conclusion is: it is a trapezoid.

Explanation:

The quadrilateral contains 4 slides and the sum of all the internal angles is 360°

Moreover, the quadrilateral has exactly one pair of parallel opposite sides Then we called as a trapezoid

It is a condition plus hypothesis and the conclusion

hence, the first, second and last options are correct

Therefore All the other options are wrong

Answer:

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 conclusion is: it is a trapezoid.

Explanation:

The quadrilateral contains 4 slides and the sum of all the internal angles is 360°

Moreover, the quadrilateral has exactly one pair of parallel opposite sides Then we called as a trapezoid

It is a condition plus hypothesis and the conclusion

hence, the first, second and last options are correct

Therefore All the other options are wrong

Explanation:

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