Question

How to find the first three terms of the Maclaurin Series for f(x) = sin(2*pi*x).

Answer #1

find the Maclaurin series for f(x) and its radius of convergence:
f(x) = sin 2x

Find the Taylor series for the function f(x)=sin(pi(x)-pi/2)
with center a=1

Hello,
Find the first three nonzero terms of the Maclaurin Series for
each function and the values of x for which the series converges
absolutely.
(cos(x))log(1+x)

Known f (x) = sin (2x)
a. Find the Taylor series expansion around x = pi / 2, up to 5
terms only.
b. Determine Maclaurin's series expansion, up to 4 terms only

Approximate ∫0-pi (x sin(x)) dx using the first three terms of
the appropriate power series. Round your result to two decimal
places and enter your number in the space provided.

how can I write pi as a maclaurin series using the maclaurin
series of arctan(x) and letting x = 1 / sqrt(3)?

Find the terms through x^5 in the Maclaurin series for the
function
f(x)=x^2tanx

Calculate the Fourier Series S(x) of f(x) = sin(x/2), -pi < x
< pi. What is S(pi) = ?

Find the Maclaurin series of f(x) = cos^2 (x)

Find the Maclaurin Series of f(x) = cos^2(x)

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