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7 votes
7 votes
1Consider this right triangle.K1257°Enter the length of JL, to the nearest whole number.

1Consider this right triangle.K1257°Enter the length of JL, to the nearest whole number-example-1
User Running Rabbit
by
2.0k points

1 Answer

21 votes
21 votes

To solve for the length of JL in the right triangle, we will apply

SOHCAHTOA

For this particular question, we will use CAH


\cos \theta=(adjacent)/(hypotenuse)
\cos 57=(JL)/(12)
\text{Cross multiply}
\begin{gathered} 12*\cos 57=JL \\ 12*0.54464\text{ =JL} \\ 6.53568\text{ = JL} \\ 7\text{ (to the nearest whole number) = JL} \end{gathered}

User Scosman
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3.3k points
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