Math Equations
1). Find the interval I and the radius of convergence R for the given power series.
∑_(n=1)^∞▒〖2^n/n x^n 〗
2). Find the interval I and radius of convergence R for the given power series.
∑_(k=0)^∞▒〖(4x=1)〗^k/(k^2+k)
3). Use an appropriate series in (2) in section 6.1 to find the maclaurin series of the given function. Write your answer
in summation notation.
The general formula for maclaurin series is
f(x)=∑▒〖(f^n (0))/n! x^n 〗
5). Evaluate the line integral where c is given by the vector function r (t).
∫_c▒〖F.dr〗
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