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Similar triangle homework written ex #4-6 even and 14-16 even Answer question 4

Similar triangle homework written ex #4-6 even and 14-16 even Answer question 4-example-1
User Cemal
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1 Answer

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We are given the diagrams:

We are required to find the length of AC

When two triangles are similar, the ratio of their corresponding sides are congruent.

Hence, we can write:


(AC)/(6)\text{ = }(20)/(12)

Solving for AC:


\begin{gathered} Cross-Multiply \\ AC\text{ }*\text{ 12 = 6 }*\text{ 20} \\ Divide\text{ both sides by 12} \\ AC\text{ = }\frac{6\text{ }*20}{12} \\ =\text{ 10} \end{gathered}

Answer: 10

Similar triangle homework written ex #4-6 even and 14-16 even Answer question 4-example-1
User Val Bakhtin
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5.8k points