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Geometry Moody Test Review Quadrilaterals Name Date Part 1 Given Quadrilateral ABCD is a Parallelogram with m ADC 134 m BAC 22 and m CBD 52. If m BCA 7 x 1 find x. 3. Given Parallelogram ABCD and m ABC 12 x 6 and m BCD 8 x 14 find x. 4. Given trapezoid ABCD with median EF and bases AB and CD. Find AB if EF 5 x 1 AB x 5 and CD 6 x 2 Part 8 What kind of quadrilateral is it if 1. A - 2 3 B 3 0 C 0 -5 D - 5 - 2 are its vertices. Find D m BCD A M C B AB 10 BD k. Find m DBA Find CM AC 10 Find...
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How to fill out abcd is a parallelogram:

01
Start by identifying the given information or measurements for all sides and angles of the quadrilateral.
02
Determine if opposite sides of the quadrilateral are parallel. If they are, label them as such.
03
Check if opposite angles of the quadrilateral are congruent. If they are, label them as such.
04
Use the information given to label the remaining angles and sides of the quadrilateral.
05
If all sides are congruent and all angles are right angles, then the quadrilateral is a rectangle.
06
If opposite sides are congruent and opposite angles are congruent, but not all angles are right angles, then the quadrilateral is a parallelogram.
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If only one pair of opposite sides are congruent, the quadrilateral is a trapezoid.

Who needs abcd is a parallelogram?

01
Students learning about quadrilaterals and polygon properties would benefit from knowing how to identify if a quadrilateral is a parallelogram.
02
Architects and engineers who are designing structures or working with geometric shapes need to understand the properties of parallelograms.
03
Anyone studying for geometry or math exams that include questions about quadrilaterals and their characteristics would need to know how to identify if a quadrilateral is a parallelogram.

Instructions and Help about abcd is a parallelogram

Hi there this is Ron Malloy here at the worldwide center of mathematics in this video we're going to discuss how to prove that a quadrilateral is a parallelogram using diagonals so here we have a quadrilateral that looks like a parallelogram, but we don't know that for a fact, but we would like to prove that it's a parallelogram, and we're asked to use the diagonals so let's draw in diagonal from the top left to the bottom right and the top right to the bottom left there's an interesting property of parallelograms that states if the two diagonals bisect each other in other words if these two line segments are congruent and these two line segments are congruent that is actually enough information to show that the quadrilateral is a parallelogram of course you probably won't be given that right off the bat you'll probably be given a problem that's a little trickier so let's assume that we want to show that's true let's go ahead and label all the important vertices BCD, and we'll call the center e alright suppose that we are given that the angle a B E is congruent to the angle CDE, and similarly we are given that the angle b AE is congruent to the angle DCE, and lastly we're told at the line segment a B is congruent to the line segment CD okay let's go ahead and mark off the information that we know that these are congruent we know that these are congruent, and we know that these are congruent great so right off the bat we can see that this triangle Dec is going to be congruent to this triangle BAE because of the s a congruence postulate let's go ahead and write that down we'll see in a second why that will be helpful for us triangle CED is congruent to triangle AE b okay well from here we can quickly show that this line segment is going to be congruent to this line segment by using CPCTC corresponding parts of congruent triangles are congruent, so we know that the line segment DE is congruent to the line segment DE, and similarly we know this line segment is going to be congruent to this line segment by the same theorem, so AE is congruent to CE II, but this gives us exactly the information that we need these two line segments form a larger line segment, and they are congruent this means that this entire line AC is being bisected by the line DB, but the opposite is also true the line segment DB is being bisected by the line segment AC thus we show that the two diagonals are bisecting each other which as we discussed earlier is enough information to prove that BCD is a parallelogram my name is Ryan Molly, and we've just discussed how to prove that a quadrilateral is a parallelogram using the diagonals

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ABCD is a parallelogram if both pairs of opposite sides are parallel and equal in length.
Individuals or entities who own property or assets that form a parallelogram shape.
To fill out abcd as a parallelogram, one must measure the length of each side and ensure that the opposite sides are parallel.
The purpose of identifying abcd as a parallelogram is to accurately classify the shape of a given quadrilateral.
The information reported on abcd as a parallelogram includes the measurements of the sides and the confirmation of parallel opposite sides.
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