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Solve cos^2(w)=-8sin(w) for all solutions 0 <= w < 2pi Give your answers accurate to 2 decimal places, as a list separated by commas
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cos^2 = 1 - sin^2
sin^2-8sin-1
i used the qudratic formula and got sin(w) = 8+-sqrt(68)/2
arcsin both sides and got w=-0.1234187
yes then take inverse sin of both answers
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only 8-sqrt(68)/2 is in the domain right?
which is -.1234187 after you take inverse sin
oh shoot yeah you are right
so im having trouble finding the rest of the solutions
the 2nd one i found is 2pi - -0.1234187 = 6.15976
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ok there are 2 angles which satisfy \[\sin w = \frac{8 -\sqrt{68}}{2}\] |dw:1392192588019:dw|
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