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OpenStudy (anonymous):
Write the expression as either the sine, cosine, or tangent of a single angle.
sine of pi divided by two times cosine of pi divided by seven plus cosine of pi divided by two times sine of pi divided by seven.
10 years ago
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OpenStudy (anonymous):
cos(pi/5)
cos(pi/7)
+sin(pi/5)
sin(pi/7)
10 years ago
OpenStudy (anonymous):
\[\sin (\Pi/2)\cos(\Pi/7)+\cos (\Pi/2)\sin(\Pi/7)\]
10 years ago
OpenStudy (anonymous):
thats the equation
10 years ago
OpenStudy (anonymous):
OH ok
10 years ago
OpenStudy (dayakar):
may be the above answer is wrong plz verify
10 years ago
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OpenStudy (anonymous):
what do you mean?
10 years ago
OpenStudy (phi):
I would use
sin(a+b)= sin(a) cos(b)+ cos(a) sin(b)
(but "backwards")
10 years ago
OpenStudy (anonymous):
how did you get that?
10 years ago
OpenStudy (anonymous):
Georgia your done
10 years ago
OpenStudy (dayakar):
\[\frac{ \sin \pi }{ 2\cos \frac{ \pi }{ ? }} + \frac{ \cos \pi }{ 2 \sin \frac{ \pi }{ 7 } }\]
10 years ago
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OpenStudy (anonymous):
No Hawaii we beat you 0 and 55
10 years ago
OpenStudy (anonymous):
i dont think youre doing the right thing @dayakar
10 years ago
OpenStudy (anonymous):
So shut up Hawaii
10 years ago
OpenStudy (dayakar):
ok, i;m sorry
10 years ago
OpenStudy (phi):
you should get
\[ \sin\left(\frac{\pi}{2}+\frac{\pi}{7}\right) = \sin\left(\frac{9\pi}{14}\right) \]
10 years ago
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OpenStudy (anonymous):
That's exactly what I got thank you @phi
10 years ago
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