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If CosA=35CosA=\frac{3}{5}, Find tanA?

A43\frac{4}{3}

B23\frac{2}{3}

C34\frac{3}{4}

D54\frac{5}{4}

Answer:

43\frac{4}{3}

Read Explanation:

CosA=AdjHypCos A= \frac{Adj}{Hyp}

=35=\frac{3}{5}

Hypo2=Base2+Adj2Hypo^2=Base^2+Adj^2

52=Base2+325^2=Base^2+3^2

Base2=259Base^2=25-9

Base2=16Base^2=16

Base=4Base=4

tanA=oppAdjtan A=\frac{opp}{Adj}

=43=\frac{4}{3}


Related Questions:

cosecθsecθ=?\frac{cosec\theta}{sec\theta}=?

What is the area of an equilateral traingle whose each side is 14 cm long?

Conert Radian to Degree :

9π3\frac{9\pi}{3}

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