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Find an interval of length 0.1 in [1, 2] containing a root of the equation x^7+4 x-10=0.
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i wonder what we get if we divide it by x-1 and x-2
otherwise its just an interative process of your choosing
dividing doesnt seem to have any practical applications ... it was just a thought
newton had a method of taking the derivative and recaluclating
lol sorry i was thinking integrals for a second
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the linear approximation of f(x) at c is: y - f(c) = f'(c) (x-c) finding the x intercept gives us a new guess to play with \ xn = -f(c)/f'(c) + cf'(c)
when x_(n+1) - x_n <= .1/2 then we have found one of the endpoints of the interval maybe doesnt need to be /2 ... but yeah
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