In the given figure, $KJ$ and $KL$ are two tangents to the circle. If $\angle KJL = 42°$, then the measure of $\angle JOL$ is:

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Step 1: In $	riangle KJL$, $KJ = KL$ (tangents from external point). $\angle KJL = \angle KLJ = 42°$. $\angle JKL = 180° - 84° = 96°$. $\angle JOL = 180° - 96° = 84°$

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