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OpenStudy (anonymous):
In a quadrilateral MNOP the length of side MN is (3x - 7) units and the length of side ON is (x + 13) units. What value of x will make it a rhombus? 10 4 8 5
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OpenStudy (anonymous):
@SourPandaBear @Callisto @ganeshie8
Parth (parthkohli):
Remember that a rhombus has all the sides EQUAL. We, therefore, have to make \(3x - 7 \) equal to \(x + 13\). An equation will help:\[3x - 7 = x + 13 \]Solve for \(x\).
OpenStudy (anonymous):
3x-7=x+13 -x -x 2x-7=13 +7 +7 2x=20 /2 /2 x=10
OpenStudy (anonymous):
FYI i may get in trouble but 10 is the answer
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