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20 questions
If you can prove that one pair of opposite sides are congruent, you can prove that the shape is a parallelogram.
True
False
You can use the slope formula to calculate the lengths of opposite sides of a parallelogram.
True
False
You can prove both pairs of opposite sides are congruent in a parallelogram using the distance formula.
True
False
You can prove both pairs of opposite sides are parallel by using the slope formula.
True
False
Which of the following has the slope formula written correctly?
(x2−x1)(y2−y1)
(y2−y1)(x2−x1)
(x2−x1)(y1−y2)
(x2−y2)(x1−y1)
What formula would you use to show lengths are equal?
Slope Formula
Distance Formula
Midpoint Formula
Which formula is shown?
Slope
Distance
Midpoint
If I want to show two lines are parallel what formula do I use?
Slope
Distance
Midpoint
Pythagorean Theorm
What formula would you use to find the length of each side of a parallelogram?
If you are using the distance formula to prove a parallelogram in the coordinate plane, how many times do you have to do it?
1
2
3
4
If you want to prove a parallelogram in the coordinate plane using the both the slope formula and distance formula, how many times do you need to do each?
1
2
3
4
If I have a parallelogram labeled ABCD and I am going to prove it using the slope formula, what sides need to be congruent?
AB∥CD and AD∥BC
AB∥BC and BC∥AB
AB ∥CD and CD∥BC
AB∥AD and AB∥AC
If I have a parallelogram labeled ABCD and I am going to prove it using the distance formula, what sides need to be congruent?
AB≅CD and AD≅BC
AB≅BC and BC≅AB
AB ≅CD and CD≅BC
AB≅AD and AB≅AC
How many pairs of sides are congruent in a parallelogram?
1
2
3
4
Is the quadrilateral a parallelogram?
Yes; one pair of opposite sides are parallel
Yes; one pair of opposite sides are congruent
Yes; opposite sides are parallel and congruent
No; only one pair of sides are parallel
No; only one pair of sides are congruent
If you can prove that one pair of opposite sides of a parallelogram are the same length and have the same slope, you can prove that it is a parallelogram.
Always
Sometimes
Never
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