Asked by Tim
Limit as x approaches 0 of x(1-cosx)/t-sinx.
Confused on how to get this answer.
Confused on how to get this answer.
Answers
Answered by
Steve
what's the "t" doing there? Assuming it's suposed to be an "x" (or the denominator is not zero), we have
x(1-cosx) / x-sinx
taking derivatives top and bottom, we have
(xsinx - cosx + 1) / (1-cosx)
still 0/0
derivatives again gives
(2sinx + xcosx)/sinx
still 0/0
derivatives again gives
(3cosx - xsinx)/cosx
and that is just 3
x(1-cosx) / x-sinx
taking derivatives top and bottom, we have
(xsinx - cosx + 1) / (1-cosx)
still 0/0
derivatives again gives
(2sinx + xcosx)/sinx
still 0/0
derivatives again gives
(3cosx - xsinx)/cosx
and that is just 3
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