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Question
if these two shapes are similar, what is the measure of the missing length n? 84 m 36 m 56 m n n = \boxed{} meters submit
Step1: Set up proportion for similar triangles
Since the triangles are similar, their corresponding sides are proportional. So, $\frac{84}{56} = \frac{36}{n}$.
Step2: Cross - multiply to solve for n
Cross - multiplying gives $84n = 56\times36$. First, calculate $56\times36 = 2016$. Then, $n=\frac{2016}{84}$.
Step3: Simplify the fraction
$\frac{2016}{84}=24$.
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