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Find the limit as x approaches -3 of (x+3)/(x+2)^2-1
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i know the answer is -1/2 but i do not understand how?? i keep getting the denominator as either positive two or negative three
\[\lim_{x \rightarrow -3}(\frac{x+3}{(x+2)^2}-1)\] we can find this limit by direct substitution
or did you mean (x+3)/((x+2)^2-1) ?
if so try to fact the denominator
the -1 is in the denominator
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i did and i canceled out the (x+3) and am left with (x+2)-1
not sure how to go on from here
you do know (x+2)^2 is x^2+4x+4 right?
and that x^2+4x+4-1 is the same as x^2+4x+3 can you continue ?
yes and you factor it to get (x+3)(x+1)
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right?
ok cancel out the common factor
\[\frac{\cancel{(x+3)}}{\cancel{(x+3)}(x+1)}\]
okay i got it thank you so much!!
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