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Mathematics 7 Online
OpenStudy (anonymous):

!!!!!can someone explain to me how to do this kind of precalculus problem pleaseee****

OpenStudy (anonymous):

OpenStudy (zepp):

You pass the cos to the left side, so arcsin(-1)

OpenStudy (zepp):

Then solve it as an easy algebra question

OpenStudy (anonymous):

arcsin? we never learned that kind of way have time to explain?

OpenStudy (anonymous):

can you answer this: cos (???) = -1 what replaces ???

OpenStudy (zepp):

arcsin is an alternative saying for sin^-1

OpenStudy (anonymous):

cos(pi)

OpenStudy (zepp):

And for period for a cos function, it's 2pi/|b|

OpenStudy (anonymous):

but its not sin^-1 or cos^-1..?

OpenStudy (zepp):

Oh yeah, arccos >.>

OpenStudy (zepp):

(x - pi/9) = arccos(-1) (x - pi/9) = pi Isolate x x = pi + pi/9= 10pi/9 As for the period, we know that sin and cos function's period could be found using 2pi/|b| b is one, 2pi/|1| = 2pi So the answer would be x = 10pi/9 + 2pin

OpenStudy (anonymous):

how do we know that (x-pi/9) = arccos(-1) which in turn equals pi? is that for any cos (x-a pi something?)

OpenStudy (precal):

Have you tried to watch the videos that come with your online course?

OpenStudy (zepp):

We know that 90 degrees is pi radian cos(90) = -1 therefore cos(pi) = -1 If arccos(-1) = 90 degrees and 90 degrees = pi radian then arccos(pi)

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