If - ABC- QRP- an - ABC - QRP - 9 4 AB- 9 4 - AB-18 - and BC-15cm then find the length in cm of PR -

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Construction of a Similar Triangle - When Vertices Are Distinct

If Δ ABC∼Δ ...

Question

If $Δ A B C \sim Δ Q R P, a n (\frac{Δ A B C}{Δ Q R P}) = \frac{9}{4}$
$A B = \frac{9}{4},$ $A B = 18,$ and $B C = 15 c m$ then find the length (in cm) of $P R$ ?

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Solution

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Δ A B C \sim Δ Q R P, \frac{a r (Δ A B C)}{a r (Δ P Q R)} = \frac{9}{4}

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∆ A B C ~ ∆ Q R P, \frac{ar (∆ A B C)}{ar (∆ P Q R)} = \frac{9}{4},

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\frac{a r (Δ A B C)}{a r (Δ P Q R)} = \frac{9}{4}, A B

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