Question

1. Given: Quadrilateral PUSH is a parallelogram. a. If m?P = x+15 and m?S = 2x+5, what is m?P? b. If PU = 3y+3 and HS = y+13, how long is HS? 2. Given: Quadrilateral LOVE is an isosceles trapezoid with LE\parallel VO and IS is its median. a. If OV = 3x-2, LE = 2x+10 and IS = 14, how long is its base? b. If m?L = 2x+5 and m?O = 3x-10, what is m?E?

          1. Given: Quadrilateral PUSH is a parallelogram.
a. If m?P = x+15 and m?S = 2x+5, what is m?P?
b. If PU = 3y+3 and HS = y+13, how long is HS?
2. Given: Quadrilateral LOVE is an isosceles trapezoid with
LE\parallel VO and IS is its median.
a. If OV = 3x-2, LE = 2x+10 and IS = 14, how long is its
base?
b. If m?L = 2x+5 and m?O = 3x-10, what is m?E?

1. Given: Quadrilateral PUSH is a parallelogram.
a. If m?P = x+15 and m?S = 2x+5, what is m?P?
b. If PU = 3y+3 and HS = y+13, how long is HS?
2. Given: Quadrilateral LOVE is an isosceles trapezoid with
LE∥VO and IS is its median.
a. If OV = 3x-2, LE = 2x+10 and IS = 14, how long is its
base?
b. If m?L = 2x+5 and m?O = 3x-10, what is m?E?

Added by Zachary D.

Geometry A Common Core Curriculum

Ron Larson, Laurie Boswell 1st Edition

Instant Answer

Solved by Expert Erika Bustos

Step 1

This means that opposite angles are congruent. So, we have m∠P = m∠S. Given that m∠P = x+15 and m∠S = 2x+5, we can set up an equation: x+15 = 2x+5 Solving this equation, we find x = 10. Now, we can find m∠L. Since PUSH is a parallelogram, opposite angles are Show more…

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Given: Quadrilateral PUSH is a parallelogram. If mâˆ P = x+15 and mâˆ S = 2x+5, what is mâˆ L? If PU = 3y+3 and HS = x+13, how long is HS? Given: Quadrilateral LOVE is an isosceles trapezoid with LE = IV and IS is its median. a. If OV = 3x-2, LE = 2x+10, and IS = 14, how long is its base? b. If mâˆ L = 2x+5 and mâˆ O = 3x-10, what is mâˆ E?