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In Fig.A = CED, prove that ΔCAB~ ΔCED. Also, find the value of x.

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We have,

A = CED

In ΔCAB and ΔCED

C = C(common)

A = CED(Given)

Then, ΔCAB ~ ΔCED (By AA similarity)

So,\(\frac{CA}{CE}\) =\(\frac{AB}{ED}\)  (Corresponding parts of similar triangle area proportion)

Or,15/9 = 9/x 

Or, 15x = 90 

Or, x = 90/6 

Or, x = 6cm.

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