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lim x--->0 (2+3x)^3-8/x
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Without any algebra or calculus, the form is indeterminate 0/0. What does an indeterminate form suggest?
does not exist?
but the answer is 36
First, you're missing a parenthesis after the -8. L'Hospital's rule is the correct direction.
im not super familiar with that rule yet. im substituting a number for zero?
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If the limit is in an indeterminate form, you can use L'Hospital's rule. Take the derivative of the numerator and denominator and that is equal to your original limit. \[\lim_{x \rightarrow 0} ((2+3x)^{3}-8) / x = \lim_{x \rightarrow 0} (81x ^{2}+108x+36) / 1\]
yeah we havent been taught that in Calc one yet. neat trick though. i dont know how to find derivatives yet.
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