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another...lim x->0, x+xcosx/sinxcosx?
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factor
\[\frac{x(1+\cos(x))}{\sin(x)\cos(x)}\] the break in two parts as before
i got that far...let me c if the next step jumps out at me
think about a limit that you know (hint, sine) and a limit that is obvious
haha its not
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k...
limit is 0, but its not clicking...
that is because it is not zero
oh man that i am really lost now..i thought the lim of sine at 0 is 0?
\[\frac{x}{\sin(x)}\times \frac{1+\cos(x)}{cos(x)}\]
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x/sinx=1 righ?
as x goes to zero...yes
still lost on how the 2 comes out as the answer?
does 1+cosx/cosx=2?
cos(0)=1
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(1+1)/1=2
1+cos(x) is 1+1?
got it!!!!!!!
\[\lim_{x\to 0}\frac{1+\cos(x)}{\cos(x)}=\frac{1+1}{1}=2\]
thanks zarkon and satel!!!
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