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09-04-2022
Mathematics

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In the figure below, the segments IJ and IK are tangent to the circle centered at O. Given that OJ=8.4 and OI=15.9, find IK.

In the figure below the segments IJ and IK are tangent to the circle centered at O Given that OJ84 and OI159 find IK class=

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FulcrumAhsoka FulcrumAhsoka

09-04-2022

Answer:

IK = 13.5

Step-by-step explanation:

A^2 + B^2 = C^2

(8.4)^2 + B^2 = (15.9)^2

70.56 + B^2 = 252.81

B^2 = 182.25

B =13.49925... ≈ 13.5 = IK

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