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cos(pie)/7cos(pie)/5-sin(pie)/7Sin(pie)/5 write the expression as sin, cos or tan of an angle
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wooow! so many PIES that's a really delicious expression
\[\cos x \cos y-\sin x \sin y=\cos (x+y)\]
Perhaps you could match your problem up with that identity.
hey is the answer cos(2pie)/35
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What is x?
x is \[\pi / 7\]
What is y?
y is \[\pi/5\]
What is \[\frac{\pi}{7}+\frac{\pi}{5}\]
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\[2\pi/35 \] \[\pi/12\]
don't know if you have times it or add it
\[\frac{\pi}{7}\times \frac{5}{5} +\frac{\pi}{5}\times \frac{7}{7}=\] \[\frac{5\pi}{35}+\frac{7\pi}{35}=\frac{12\pi}{35}\]
oh ok thanks
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