in the figure 5.13 abcd is a parallelogram point e is on the ray ab such that be=ab then prove that line ed bisect seg bc at point f

in the figure 5.13 abcd is a parallelogram point e is on the ray ab such that be=ab then prove that line ed bisect seg bc at point f

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FILE CONTAINS GEOMETER'S SKETCHPAD EXAMPLE, MAY BE VIEWED WITH DEMO, OBTAINED AT http://info.mheducation.com/sketchpad.trial...

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FILE CONTAINS GEOMETER'S SKETCHPAD EXAMPLE, MAY BE VIEWED WITH DEMO, OBTAINED AT http://info.mheducation.com/sketchpad.trial...

angle D= 128 degrees that is the only number given It want you to find Angle Measurement A and R

AX= 2x + 10 and BF= 5x + 10

angle T= (3x +10) degrees angle R= 5y degrees angle P= (8x +5) degrees no number for angle A

side length DR= 2y + 2 side length RW= y + 4 side length HW= 3y - 9 side length HD= 3x +6

Angle J= 7x degrees Angle K= 5x degrees Angle Q= 5x degrees Angle L= 7x degrees

In the quadrilateral ABCD, the points of A and C are (-1,4) and (2,-1) respectively. The line CD is parallel to the line with equation x+4y+8=0 and D lies on the x-axis. The foot of the perpendicular...

Nice Qustion

Given a quadrilateral with the vertices (-8, 9), (-8, 5), (-2, 3), and (-2, 7), construct the transformation of the image (x, y) → (x + 9, y − 5).

My math teacher didn't go over this very well and I need some help! Math isn't my best subject and I just want to understand! Thank you!

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I'm not sure what the answer is. I am staying and need to know

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1- Given a parallelogram MNPQ such that MN = 2a-3b and NO = 20-3b. Find the value of a and all possible value of b that make MNPQ a rhombus. 2- Given a quadrilateral ABCd such that ∠A...

What is the area in square units, of a quadrilateral whose vertices are (5,3), (6,-4), (-3,-2), (-4,7)?

Given : 〉ABCD Prove: ∠D ≅ ∠B _D______________C | 1 /...

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Given that PQRS is a quadrilateral, prove that the sum of its interior angles is 360o.

GIVEN: PQRS is a quadrilateral PROVE: measure of angle P + measure of angle PSR +measure of angle R+ measure of angle RQP = 360