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Mathematics 17 Online
OpenStudy (shaleiah):

Urgent help

OpenStudy (shaleiah):

OpenStudy (anonymous):

Do you know how to find the angle of elevation?

OpenStudy (anonymous):

Law of sines also would work here

OpenStudy (shaleiah):

Yes, sin (35)*20?

OpenStudy (shaleiah):

@ijakez

OpenStudy (shaleiah):

@blueweek77

OpenStudy (anonymous):

No. Law of sines is sin(A)/a = sin(B)/b = sin(C)/c where the big letter is any angle and the small letter is the side length of the side opposite to it. Because you know that this is a right triangle, you know these are your angle amounts. |dw:1459830934601:dw|

OpenStudy (shaleiah):

alright.

OpenStudy (anonymous):

At this point, you can set up the law of sines equation properly, with knowledge of 1 side length and all angle lengths. It would be: \[\sin(35)/x = \sin(55)/20\] x is the side length you're trying to find.

OpenStudy (anonymous):

However, at this point you aren't done! You have to account for the fact that his eyesight is elevated 5 feet off the ground. After you solve for x, remember to add 5!

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