f(x)=(3+x)^(1/3)
- Find The Taylor Polynomial Of Degree 3 Around The Point X 1 Of F X 3 X 1 3 1 (21.78 KiB) Viewed 31 times
Find the Taylor polynomial of degree 3 around the point x=1 of f(x)=(3+x)^(1/3)
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Find the Taylor polynomial of degree 3 around the point x=1 of f(x)=(3+x)^(1/3)
Find the Taylor polynomial of degree 3 around the point x=1 of
f(x)=(3+x)^(1/3)
11.11: Problem 4 Previous Problem List Next (1 point) Find the Taylor polynomial of degree 3 around the point x = 1 of f(x) = 33+x. P3(x) = 4^(1/3) +4^(-2/3)/3(x-1)+(-2/9)*4^(-5/3)(x-1)^2/2+10/27*4^(-7/3)*(x-1)^3/6
f(x)=(3+x)^(1/3)
11.11: Problem 4 Previous Problem List Next (1 point) Find the Taylor polynomial of degree 3 around the point x = 1 of f(x) = 33+x. P3(x) = 4^(1/3) +4^(-2/3)/3(x-1)+(-2/9)*4^(-5/3)(x-1)^2/2+10/27*4^(-7/3)*(x-1)^3/6