Find the smallest value of x for which the series (x + 34)" Σ 2In(n) n=2 is conditionally convergent. Answer: Next page
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- p10 how to prove it using a convergent test method from calc II or counter?F(x) = (2n − 1)!/(2n + 1)! Does the series converge or diverge, if it converges find the limit. Show all necessary work and state any necessary tests or theorems used.Find a power series representation for the function. Determine the interval of convergence. f(x) = 1/(6+x)
- Use the Ratio Test to determine the convergence or divergence of the series. Show steps and solve for the limit. If ratio test doesn’t work then use another method. :)Convergent or drivergentIf a power series cn(x + 3)^n converges conditionally when x = 3, find the radius of convergence. Explain your answer.