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Taylor series cube√x at x0=27. Find R2(x)
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Taylor Series 0≤x≤0.2 step size h=0.1 Given y=10 at x=0. Find y(0.1) and y(0.2) for y’=x2+y
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Taylor Series find f(x) at x=0.1 and x=0.2 where dy/dx = (x^2y)-1, f(0)=1
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Taylor series for f(x) = logx at a=2
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Taylor series Find (e^x+e^-x)/2 2sinx cosx xlog(1-x^3)
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Taylor series for log(1.1)
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Taylor Method find y at x=0.1. Given (dy/dx)-2y=3e^x, passes through the origin
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Maclaurin series Find i) x^2e^x ii) x^2e^-x iii) cos^2x
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Taylor series find the cubic approximation for f(x) = sinx at x=(3π/2)=a
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Maclaurin Polynomial for f(x) = 1/(5x+1)
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