how many measurement are required to consent a an unique quadrilateral option a.. 3 b.. 4 c.. 5 d.. tu
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5 is the correct answer
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If the quadrilateral is irregular i.e it is not a rhombus or a parallelogram, then we need to know the lengths of all four sides plus one diagonal (i.e. at least five parts).
Example: For a quadrilateral ABCD, if we know AB=a,BC=b,CD=c,DA=d and AC=k then we can construct the unique parallelogram subjected that
a+b>k and c+d>k.
In fact we would construct two triangles △ABC and △ADC on common base AC, apexes B and D being on either side of AC, using SSS method.
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