Dark_Lord_2008 said: Google it and you will find the answer. |
That shouldn't work, either. I could be wrong, but this equation can be simplified further than it's original form:
lim x->0 x+tan(x)/sin(x)
lim x->0 x + [sin(x)/cos(x)]/sin(x)
lim x->0 x+ 1/cos(x)
Going straight up by your own rules, lim x->0 (0 + 1/1) = 1
EDIT: The thought occurred to me that I may have misinterpreted your equation. It should be written like this if x + tan(x) is the numerator:
lim x->0 [x+tan(x)]/sin(x)
EDIT2: In the case of that being your equation, I don't understand why you flipped the original limit in your work. The way I'd do it is:
lim x->0 [x+tan(x)]/sin(x)
lim x->0 [x/sin(x) + tan(x)/sin(x)]
lim x->0 x/sin(x) + lim x->0 tan(x)/sin(x)
( 1 ) + lim x->0 1/cos(x)
(1) + (1) = 2
The BuShA owns all!