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what is the limit as x approaches 0 of cos(x)/(sin(x)-3))
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Try evaluating at the point first. \[\lim_{x\to 0} \frac{\cos(x)}{sin(x)-3} = \frac{\cos(0)}{\sin(0)-3} \] What does \[ \cos(0) =? \\ \sin(0) = ?\]
is that really all i do?
so it would be -1/3?
Done. Yup, always try to substitute before anything else. If a function is continuous at that point, it will return a real number. If it doesn't return a real number, than you may have to do more work.
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