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Using Calculus techniques, find the approximate value of:
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\[\sqrt[3]{25}\]
find an approximate cuberoot; and keep reiterating? I know there is a certain "way" you can get to it.... but I forget it right off hand.
f(x) = f'(x) + ....
x^(1/3) gets us f'(x) = (1/3)x(-2/3) 1 --------- = the slope of your "line equation" cbrt(x^2)
y = 1/cbrt(x^2) + b i think is the way it can go...then find out what this value is for x and reiterate it again tilll you get to a level of accuracy that you are comfortable with
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