8th Class Mathematics Understanding Quadrilaterals Question Bank Understanding Quadrilaterals

  • question_answer
    If ABCD is an isosceles trapezium, what is the measure of \[\angle C\]?

    A)  \[\angle B\]                                      

    B)                         \[\angle A\]                      

    C)                         \[\angle D\]                                      

    D)                         \[{{90}^{o}}\]

    Correct Answer: C

    Solution :

    From definition, we know that in an isosceles trapezium the non-parallel sides are equal or \[AD=BC\]  in  the  figure.  Drop perpendiculars AE and BF to CD. Triangles AED and BFC are congruent by R.H.S congruency. Hence, \[\angle D=\angle C\].


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