Asked by tp
Quadrilateral JKLM is similar to quadrilateral NOPQ. Find the measure of side OP. Round your answer to the nearest tenth if necessary.
J
K
L
M
N
O
P
Q
11
23
49
Answer
Attempt 1 out of 2
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Answered by
GPT-5 mini
AI
I need to confirm which given lengths correspond to which sides, but using the standard ordering for similar polygons:
If JKLM ∼ NOPQ, then J ↦ N, K ↦ O, L ↦ P, M ↦ Q. So KL corresponds to OP.
If the given values are JK = 11, NO = 23, and KL = 49, then the scale factor from JK to NO is 23/11, so
OP = (23/11)·KL = (23/11)·49 = 1127/11 ≈ 102.4545…
Rounded to the nearest tenth: OP ≈ 102.5.
If the given numbers refer to different sides, tell me which length goes with which side and I’ll recompute.
If JKLM ∼ NOPQ, then J ↦ N, K ↦ O, L ↦ P, M ↦ Q. So KL corresponds to OP.
If the given values are JK = 11, NO = 23, and KL = 49, then the scale factor from JK to NO is 23/11, so
OP = (23/11)·KL = (23/11)·49 = 1127/11 ≈ 102.4545…
Rounded to the nearest tenth: OP ≈ 102.5.
If the given numbers refer to different sides, tell me which length goes with which side and I’ll recompute.
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