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limx→∞ ^3√(x^3−4x^2−7x−5√3/x^2−7x+9
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is this your problem \(\displaystyle\lim_{x\to \infty}\frac{\sqrt[3]{x^3-4x^2-7x-5\sqrt{3}}}{x^2-7x+9}\) ?
yes thats the one!
0
can u explane how did u get it?
the higest power or x in the numerator is essentually just x (the cube root of x^3...the other terms in the numerator really don't matter) and on the bottom is x^2 power on the bottom is larger than the top so the limit is 0
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thanx!
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