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In a right triangle, CosA=0.352 and SinA=0.936 What is the approximate value of tanA?

User Jampa
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2 Answers

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\tan A=(\sin A)/(\cos A)

Proof:
\sin/\cos=\frac{o}h/\frac{a}h=\frac{o}h*\frac{h}a=(oh)/(ha)=\frac{o}a=\tan


\cos A=0.352,\ \sin A=0.936


\tan A=(0.936)/(0.352)


\boxed{\tan A=2.65\overline{90}} (round as needed)
User Juan Lago
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8.6k points
4 votes

Answer:

tanA=2.659

Explanation:

We are given cosA=0.352 and sinA=0.936

We have to find the value of tanA

We know the formula for tanA

tanA=
(sinA)/(cosA)

Hence, tanA=
(0.936)/(0.352)

tanA=2.659

Hence, value for tanA is:

2.659

User OakNinja
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8.1k points