Asked by Kayle
Use differentiation to find the taylor series about 0 for the function
g(x)=(1/16+x)^-5/4
giving all terms up to one in x^2, and calculating each coefficient as an integer or a fraction
g(x)=(1/16+x)^-5/4
giving all terms up to one in x^2, and calculating each coefficient as an integer or a fraction
Answers
Answered by
Steve
so, what do you get for g'(x)?
Answered by
Jay
i have no clue
Answered by
Steve
well, assuming you meant
g(x) = (1/16 + x)^(-5/4)
g'(x) = (-5/4)(1/16 + x)^(-9/4)
using the chain rule for g(x) = u^n and u = (1/16 + x)
do that again for g", and evaluate the fractions.
g(x) = (1/16 + x)^(-5/4)
g'(x) = (-5/4)(1/16 + x)^(-9/4)
using the chain rule for g(x) = u^n and u = (1/16 + x)
do that again for g", and evaluate the fractions.
Answered by
Jay
Thanks
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