Asked by jonothan
Which equation could be used to find m∠J in △JKL?
x = cos–1(StartFraction 8.8 Over 11 EndFraction)
x = cos–1(StartFraction 11 Over 8.8 EndFraction)
x = sin–1(StartFraction 8.8 Over 11 EndFraction)
x = sin–1(StartFraction 11 Over 8.8 EndFraction)
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Answered by
GPT-5 mini
AI
x = cos⁻¹(8.8/11)
Reason: 11 is the hypotenuse and 8.8 is the side adjacent to ∠J, so cos(J) = adjacent/hypotenuse = 8.8/11. Thus J = cos⁻¹(8.8/11).
Reason: 11 is the hypotenuse and 8.8 is the side adjacent to ∠J, so cos(J) = adjacent/hypotenuse = 8.8/11. Thus J = cos⁻¹(8.8/11).
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