Two triangles can be formed with the given information. Use the Law of Sines to solve the triangles.A = 56°, a = 12, b = 14
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OpenStudy (anonymous):
@VeritasVosLiberabit
OpenStudy (anonymous):
here are the options :)
OpenStudy (anonymous):
|dw:1400957412236:dw|
Here are two triangles where a and b are placed in different ways. Two angles are shown for each where the triangle could be 56 degrees. Use trig functions to find what angles the triangle would be based on the different triangle configurations
OpenStudy (anonymous):
can you walk me through it?
OpenStudy (anonymous):
\[a=bcos(\beta)\]
\[\cos ^{-1}(\frac{ a }{ b })=\beta \]
\[\cos ^{-1}(\frac{ 12 }{ 14})\]
\[180-(56+\cos ^{-1}(\frac{ 12 }{ 14 }))\]
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OpenStudy (anonymous):
solve this to get the angles for one triangle
OpenStudy (anonymous):
124-cos^(-1)(6/7)?
OpenStudy (anonymous):
or about 123.5
OpenStudy (anonymous):
hold on I'm not getting the correct answer for these angles
OpenStudy (anonymous):
alright
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OpenStudy (anonymous):
These answers correspond to this problem?
OpenStudy (anonymous):
yes
OpenStudy (anonymous):
I have not gotten a single same answer here. I'm not sure what's going on here.
OpenStudy (anonymous):
can you help me with a different problem then?
OpenStudy (anonymous):
sure... but this one is really strange or something is off
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OpenStudy (anonymous):
Ya i couldn't figure it out either.
OpenStudy (anonymous):
That is really a strange one, you may want to check this one with your instructor