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=In AABC, the measure of ZC=90°, CB = 35, AC = 12, and BArepresents the cosine of ZA?37. What ratio

=In AABC, the measure of ZC=90°, CB = 35, AC = 12, and BArepresents the cosine of-example-1
User Fzwo
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1 Answer

6 votes

ANSWER:


(12)/(37)

Explanation:

The first thing is to draw the triangle ABC:

We have that the trigonometric cosine ratio is given as follows


\begin{gathered} \cos \theta=\frac{\text{adjacent}}{\text{hypotenuse}} \\ \text{For A, we have} \\ \text{adjacent = 12} \\ \text{hypotenuse = }37 \\ \text{replacing:} \\ \cos A=(12)/(37) \end{gathered}

=In AABC, the measure of ZC=90°, CB = 35, AC = 12, and BArepresents the cosine of-example-1
User Mandar
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