Verified Answer :

RedRicin

\(\tan A=\frac{\sin A}{\cos A}\)

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

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

\(\tan A=\frac{0.936}{0.352}\)

\(\boxed{\tan A=2.65\overline{90}}\) (round as needed)

Answer:

tanA=2.659

Step-by-step 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=\(\dfrac{sinA}{cosA}\)

Hence, tanA= \(\dfrac{0.936}{0.352}\)

 tanA=2.659

Hence, value for tanA is:

   2.659

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