For each triangle shown below, determine whether you would use the Law of Sines or Law of Cosines to find angle x. Then find angle x to the nearest tenth.
A. 8.8 by The Law of Sines (SSA)
B. 22.9 by The Law of Cosines (SAS)
C. 10.7 by The Law of Sines (SAS)
D. 68.3 by The Law of Cosines (SSS)
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OpenStudy (anonymous):
hartnn (hartnn):
know about sine and cosine laws ?
OpenStudy (anonymous):
nope
OpenStudy (anonymous):
and we would be doing 2 equations here right ?
OpenStudy (anonymous):
because we have 2 angles that are given ?
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if you see sine law,
we can use it if we have 2 angles and 2 sides (with one unknown).
if you see cosine law,
we can use it if we have all 3 sides and 1 angle (with one unknown).
hartnn (hartnn):
whats the case here ?
OpenStudy (anonymous):
sin law
hartnn (hartnn):
correct!
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OpenStudy (anonymous):
okay so .... ?
hartnn (hartnn):
lets use it!
\(\large \dfrac{\sin A }{a} =\dfrac{\sin B}{b}\)
hartnn (hartnn):
here A = 65
B=21
a =27
b=x
OpenStudy (anonymous):
i thought it was the opposite like a/sin a = b/sin b
hartnn (hartnn):
doesn;t make any difference :)
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OpenStudy (anonymous):
ohhhh ok well with that being said ... .906/27 = .358/x
hartnn (hartnn):
and whats the value of x from there ?
OpenStudy (anonymous):
x=10.669
hartnn (hartnn):
thats correct! :)
OpenStudy (anonymous):
so C is the answer
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