Question

Triangle JKL is similar to triangle PQR, find t. The sides of JKL measures

Answer 1

The length of side RQ in triangle PQR is 7.5.

Given,

ΔJKL ≈ ΔPQR

Therefore, sides are in same ratio to each other i.e.

$\frac{QP}{JK}=\frac{RP}{JL}=\frac{RQ}{LK}$

$\frac{25}{5} =\frac{22.5}{4.5}= \frac{t}{1.5}$

Therefore,

5 = t/1.5

t = 5*1.5

t = 7.5

Hence, length of RQ is 7.5.

Correct question,

Triangle JKL is similar to triangle PQR, find t. The sides of JKL measures

sJL = 4.5 sLK = 1.5 sJK = 5. The sides of PQR measures sQP = 25 sRP = 22.5 and sRQ = t. Find the length of RQ.

To learn more about length here:

brainly.com/question/8552546

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