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x = 65 or y = 115 (a+)

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In parallelogram ABCD ACBD. is ABCD a rectangle?

In parallelogram ABCD, AC=BD. Is ABCD a rectangle?


How do you work out an abcd parallelogram?

If ABCD is a parallelogram, what is the value of x?35


E is the midpoint of ab and db is a diagonal of parallelogram abcd what is the ratio of areas of triangle Δabd to parallelogram abcd?

Either diagonal of a parallelogram divides the parallelogram into two triangles of equal areas. Thus area of triangle abd = half that of the parallelogram abcd. The required ratio is 1 / 2.


ABCD is a parallelogram. What is AD?

10


What additional information is needed in order to prove that quadrilateral ABCD is a parallelogram?

To prove that quadrilateral ABCD is a parallelogram, you need to establish one of the following conditions: either both pairs of opposite sides are parallel, both pairs of opposite sides are equal in length, or one pair of opposite sides is both equal and parallel. Alternatively, showing that the diagonals bisect each other or that one pair of opposite angles are equal can also suffice. Any of these conditions will confirm that ABCD is a parallelogram.


Find the value of x that makes ABCD a parallelogram If necessaryround your answer to the nearest two decimal places?

If ABCD is a parallelogram, what is the value of x?2018.5 apex


In parallelogram ABCD AC is congruent to BD. determine whether the parallelogram is a rectangle?

Yes, it is.


ABCD is a square could it also be a parallelogram?

always


Is abcd is a square could it also be a parallelogram?

always


What is the length of BE given that BD18 and figure ABCD is a parallelogram?

The question provides no information on what point is represented by E and therefore there is no way to answer the question.


If parallelogram ABCD is a square then AB will equal AC?

never


A quadrilateral is a parallelogram if a pair of opposite sides is equal and parallel prove?

A quadrilateral is a parallelogram if one pair of opposite sides are equal and parallel Let ABCD be a quadrilateral in which ABCD and AB=CD, where means parallel to. Construct line AC and create triangles ABC and ADC. Now, in triangles ABC and ADC, AB=CD (given) AC = AC (common side) Angle BAC=Angle ACD (corresponding parts of corresponding triangles or CPCTC) Triangle ABC is congruent to triangle CDA by Side Angle Side Angle BCA =Angle DAC by CPCTC And since these are alternate angles, ADBC. Thus in the quadrilateral ABCD, ABCD and ADBC. We conclude ABCD is a parallelogram. var content_characters_counter = '1032';