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Not trying to be a dick, but are you plugging everything into the calculator correctly? Almost all my errors from college algebra thru calc were due to missing something when I went from paper to keypresses or from silly algebra mistakes when I setup the problem.
The problem you are having here is due to finding C using the arcsine, which is the inverse of the sine function. Take a look at the graph here of a simple sine function from 0 to 360 degrees:
Note that this function is not one to one, and that there are multiple angles x which will give the same sin x value. So the inverse of the sine, the arcsine, is in fact not a function.
For your particular problem, your calculator is only giving you one of the possible angles of C which would give you the correct sin C. Note that sin(79.44 degrees) = 0.983063532 = sin(100.56 degrees).
One way this should jump out at you is that if you center yourself at 90 degrees the sine function looks symmetric, and 79.44 and 100.56 degrees have the same absolute distance from 90 degrees. Both angles are potentially valid for being in a triangle, so you'll have to be careful and check yourself when using the inverses of trigonometric functions.
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Note that this function is not one to one, and that there are multiple angles x which will give the same sin x value. So the inverse of the sine, the arcsine, is in fact not a function.
For your particular problem, your calculator is only giving you one of the possible angles of C which would give you the correct sin C. Note that sin(79.44 degrees) = 0.983063532 = sin(100.56 degrees).
One way this should jump out at you is that if you center yourself at 90 degrees the sine function looks symmetric, and 79.44 and 100.56 degrees have the same absolute distance from 90 degrees. Both angles are potentially valid for being in a triangle, so you'll have to be careful and check yourself when using the inverses of trigonometric functions.
seems relevant
:o
edit: also, nope