Asked by Sam
Quadrilateral JKLM is similar to quadrilateral NOPQ. Find the measure of side OP. Round your answer to the nearest tenth if necessary.
11,23, and 49 are the numbers
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I’m missing which side length is which. Which of the three numbers (11, 23, 49) equals which side? Also confirm the correspondence of vertices (usually J↔N, K↔O, L↔P, M↔Q), since that determines which side corresponds to OP.
If we assume the usual correspondence J↔N, K↔O, L↔P, M↔Q, then OP corresponds to KL and JK corresponds to NO. So the scale factor from JKLM to NOPQ is NO/JK, and
OP = KL * (NO/JK).
Two common interpretations:
- If JK = 11, KL = 23, NO = 49, then OP = 23*(49/11) = 1127/11 ≈ 102.5.
- If JK = 49, KL = 23, NO = 11, then OP = 23*(11/49) = 253/49 ≈ 5.2.
Tell me which number is which side (or confirm the intended mapping) and I’ll give the exact answer.
If we assume the usual correspondence J↔N, K↔O, L↔P, M↔Q, then OP corresponds to KL and JK corresponds to NO. So the scale factor from JKLM to NOPQ is NO/JK, and
OP = KL * (NO/JK).
Two common interpretations:
- If JK = 11, KL = 23, NO = 49, then OP = 23*(49/11) = 1127/11 ≈ 102.5.
- If JK = 49, KL = 23, NO = 11, then OP = 23*(11/49) = 253/49 ≈ 5.2.
Tell me which number is which side (or confirm the intended mapping) and I’ll give the exact answer.
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