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OpenStudy (anonymous):

Precalc: Law of Sines question

OpenStudy (anonymous):

OpenStudy (anonymous):

b= 2.690 i think

OpenStudy (anonymous):

how many chances do you have left on webassingn

OpenStudy (anonymous):

5 chances i believe but can you explain how i should start his problem?

OpenStudy (anonymous):

i know how to do the law of sines its just getting started which is difficult for me

OpenStudy (anonymous):

well you can take 48 as angle A and B as 32 . because they are alternate angles( trignometry )

OpenStudy (anonymous):

i think that should get you started

OpenStudy (anonymous):

but they are angle depressions which arent part of the triangle

OpenStudy (anonymous):

@jim_thompson5910 can you help me?

OpenStudy (anonymous):

yeah but if you do it that way u get the answers , i did it that way in my precal class and i got the answer .

OpenStudy (anonymous):

they dont have to be a part of the triangle you are using the alternate angles, it is a method through which u can find the other two angles

OpenStudy (anonymous):

http://www.geom.uiuc.edu/~dwiggins/conj16.html maybe this pic will make you understand better

OpenStudy (anonymous):

and BTW sorry they are corresponding angles

OpenStudy (anonymous):

okay thank you i will take a look at it

OpenStudy (anonymous):

yeah i already know this but im not sure how i can link that to the triangle figure

OpenStudy (anonymous):

angle A is 32, angle B is 48, angle C (not marked) is therefore 100

OpenStudy (anonymous):

if we call \(\overline{AB}\) as \(c\) then the law of sines tell you \[\frac{5}{\sin(100)}=\frac{a}{\sin(32)}\] and so you can solve for \(a\) via \[a=\frac{5\sin(32)}{\sin(100)}\]

OpenStudy (anonymous):

so Angle a is 32 even though the angle of depression is 32?

OpenStudy (anonymous):

|dw:1366077454530:dw|

OpenStudy (anonymous):

okay i understand that

OpenStudy (anonymous):

so where would the 5 miles be? in AB?

OpenStudy (anonymous):

i am assuming that is where the mile posts are, yes

OpenStudy (anonymous):

okay let me calculate it

OpenStudy (anonymous):

a=2.6904

OpenStudy (anonymous):

if you call the distance from the plane to A \(b\) then it would be \[\frac{b}{\sin(48)}=\frac{5}{\sin(100)}\] or \[b=\frac{5\sin(48)}{\sin(100)}\]

OpenStudy (anonymous):

thank you! i figured outt the other part of the problem

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