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The length of the diameter of ⊙M is 72 cm, and the length of the diameter of ⊙J is 58 cm.

If the length of JK is 9 cm, what is the length of LM?

LM = ___ cm

Answer :

The length of LM segment in the circle M is equal to 16 cm.

In any circle, the diameter is twice the radius hence given diameter of circle M as 72cm then its radius KM is 36cm, and for circle J with diameter 58cm, its radius JL is 29cm.

To evaluate for the segment LM, we use the following equations;

KL + LM = KM

KL + LM = 36cm...(1)

KL + JK = JL

KL + JK = 29cm...(2)

Since JK = 9, equation (2) becomes;

KL + 9cm = 29cm

KL = 29cm - 9cm

KL = 20cm

substituting 20cm for KL in equation (1) we get;

20cm + LM = 36cm

LM = 36cm - 20cm

LM = 16cm.

Thus, the segment LM for the circle M is derived to be 16 centimeters.

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