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Q: Can a quadrilateral abcd be aparallelogram if angle d plus angle b equals 180?
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Abcd is a quadrilateral angle a equals 40 degrees and angle b equals 150 degrees could abcd be a trapezoid?

never


Abcd is a quadrilateral in which angle a equals 40 degrees and angle b equals 150 degrees could abcd be a parallelogram?

never


Quadrilateral abcd is a parallelogram in which angle a equals 40 degrees quadrilateral abcd could also be called a?

none of these answers are correct


Quadrilateral ABCD is a parallelogram in which angle A equals 40 degrees?

none of these are correct


Quadrilateral abcd is a parallelogram in which angle a equals 40 degrees b plus d equals degrees?

280


Abcd is a convex quadrilateral in which angle bac equals 50 angle cad equals 60 angle cbd equals 30 if e is intersection point of ac and bd find angle aeb?

95 degrees (hint: construct the circumcircle of BCD


What are the lengths of the diagonals of the quadrilateral abcd when ab is 4.3 cm bc is 3.4 cm cd is 3.8 cm angle abc is 95 degrees and angle bcd is 115 degrees?

If you mean quadrilateral ABCD then by using the cosine rule diagonal AC equals 5.71 cm and diagonal BD equals 6.08 cm both rounded to two decimal places.


Quadrilateral abcd is a square bc equals 2 what is the length of ac?

\8


Quadrilateral abcd is a parallelogram in which b equals 100 degrees.a plus c equals?

160 degrees.


What is the negation of the statement quadrilateral abcd is a paralleogram and it has a right angle?

"abcd is not a parallelogram or it does not have any right angles." ~(P and Q) = ~P or ~Q


If quadrilateral ABCD is a parallelogram in which angle B equals 100 degrees how many degrees would be a plus c?

A = C = 180 - B = 80 So A + C = 160


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';