a ski lift begins at ground level 0.75 mile from the base of a mountain whose face has a 50 angle of elevation, as shown in the accompanying diagram. the ski lift ascends in a straight line at an angle of 20. find the length of the ski lift from the beginning of the ski lift to the top of the mountain, to the nearest hundredth of a mile.
anyone plz help! thnks:)
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\[\frac{3}{4} \sin (50 {}^{\circ}) \csc (20 {}^{\circ})=1.68 \]
@robtobey
can u plz explain how u got 1.68?
and wht formula r u using?
@myininaya
@Loser66 @mathmale
Hello, lyubas! Let's start with your question. How do we get 1.68 from\[\frac{3}{4} \sin (50 {}^{\circ}) \csc (20 {}^{\circ})=1.68?\] Please set your calculator to DEGREE mode if you can. Now type in (3/4)sin (50). What do you get?
he;;o :) I got .5745333323
Next, lyubas, remember that csc 20 is exactly the same as 1 divided by sin 20. So, take the result of your calculation and divide it by sin (20). What do you get this time?
1.68
@mathmale
So, lyubas, you have answered your own question! :)
but formula did we use?
Good point. I hadn't asked myself that question. Just a moment, please. In the meantime, why not get started on your next question?
alrighty:) il type it now
in triangle ABC, a=3 b=5 c=7. what is the angleC?
so I kinda started it but I couldn't finish it cani tel u what I did so far
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