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Limit Evaluation:
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\[\Huge \lim_{x \rightarrow 0} \frac{(2+h)^3 -8}{h} \]
it's a function of h and x->0
if it's h->0, expand that cube ... cancel out 8, then cancel out h on top and bottom ad get your answer
How do I do that?
(2+h)^3 = 8 + h^3+3*2*h(h+2)
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or use L' hospital's rule..ans=4
my bad (2+h)^3 = 8 + h^3+3*h(h+2)
must be 6
but by differenting numerator becomes 3*(h+2)^2 = 12
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Oh ... so .. (2+h)^3 = 8 + h^3+3*2*h(h+2) was right ... lol
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