So you want to solve
cos^(-1)(1)
Which is (almost) equivalent to the solution to
cos(x) = 1, for x in between 0 and pi.
With that said, cos(x) is equal to 1 at the point 0.
Therefore, x = 0.
2007-02-05 11:53:58
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answer #1
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answered by Puggy 7
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The inverse cosines of 1 are 0 + 2nπ radians or 0 + 720n degrees.
It is the tangent of 45 degrees that equals 1.
2007-02-05 11:59:38
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answer #2
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answered by Helmut 7
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the cosine of 1 is 0, but the inverse would be the secant, which is 1/cos, and 1/0 is undefined. Therefore the inverse cosine of 1 is undefined.
but if you are talking about the inverse cosine of a 1 degree angle, then the whole thing is a lot harder, but i doubt this is the case.
hope i am right :)
2007-02-05 12:01:07
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answer #3
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answered by Robert G 2
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inverse cosine means the angle where cosine = the given number.
the cosine = 1 for 0 and any multiple of 360 degrees
in radians this is 0 and any multiple of 2pi (2 pi radians = 360 deg)
2007-02-05 11:56:08
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answer #4
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answered by bignose68 4
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One angle whose cosine is 1 is 0 degrees, which is also zero radians.
2007-02-05 11:51:01
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answer #5
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answered by firefly 6
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Nope, 0 degrees, 0 radians.
2007-02-05 11:51:36
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answer #6
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answered by DiphallusTyranus 3
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tan^-1(1) is 45 degree.....
cos^-1(1) is zero
2007-02-05 11:54:35
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answer #7
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answered by Anonymous
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it is zero degrees and zero radians.
2007-02-05 11:53:20
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answer #8
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answered by Anonymous
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You won't, (arccos(-7/8) / Pi)) is an irrational number.
2016-05-24 20:00:28
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answer #9
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answered by ? 4
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zero for both
2007-02-05 11:52:51
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answer #10
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answered by F. J 2
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