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Parallelograms Class Work
By ANNETTE MARIE TUTTON
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Last updated about 6 years ago
15 questions
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Question 1
1.
Question 2
2.
Using the example in #1, solve for x.
x = ?
Question 3
3.
Using the example in #1, solve for x.
x = ?
Question 4
4.
Using the example in #1, solve for x.
x = ?
Question 5
5.
Question 6
6.
Using the example in #5, solve for x.
x = ?
Question 7
7.
Using the example in #5, solve for x.
x = ?
Question 8
8.
Question 9
9.
Using the example in #8, find the value of x.
x = ?
Question 10
10.
Using the example in #8, find the value of x.
x = ?
Question 11
11.
Question 12
12.
Using the example in #11, find the value of x.
x = ?
Question 13
13.
Using the example in #11, find the value of x.
x = ?
Question 14
14.
Question 15
15.
Using the example in #14, find the value of x.
x = ?
Look at the following completed example. Which property of parallelograms was used to set up and solve for x?
Alternate interior angles are congruent, because opposite sides are parallel
Opposite sides are congruent
Opposite angles are congruent
Same side (consecutive) angles are supplementary
Diagonals bisect each other
Look at the following completed example. Which property of parallelograms was used to set up and solve for x?
Alternate interior angles are congruent, because opposite sides are parallel
Opposite sides are congruent
Opposite angles are congruent
Same side (consecutive) angles are supplementary
Diagonals bisect each other
Look at the following completed example. Which property of parallelograms was used to set up and solve for x?
Alternate interior angles are congruent, because opposite sides are parallel
Opposite sides are congruent
Opposite angles are congruent
Same side (consecutive) angles are supplementary
Diagonals bisect each other
Look at the following completed example. Which property of parallelograms was used to set up and solve for x?
Alternate interior angles are congruent, because opposite sides are parallel
Opposite sides are congruent
Opposite angles are congruent
Same side (consecutive) angles are supplementary
Diagonals bisect each other
Look at the following completed example. Which property of parallelograms was used to set up and solve for x?
Alternate interior angles are congruent, because opposite sides are parallel
Opposite sides are congruent
Opposite angles are congruent
Same side (consecutive) angles are supplementary
Diagonals bisect each other