Let fn(x) = x^n for x ∈ [0,1]. check if it is pointwise convergence. Define where it becomes discontinuous.
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Let fn(x) = x^n for x ∈ [0,1]. check if it is pointwise convergence. Define where it becomes discontinuous.
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- Express the function F(x) = 7x/((2x-1)(x+3)) as a power function centered around 0 and find the Interval of ConvergenceLet f(x)= n = 1 Find the intervals of convergence for f. (Enter your answers using interval notation.) Find the intervals of convergence for f'. Find the intervals of convergence for f".find the intervals of convergence of a. f(x), b. f'(z), d. f(x) dx.
- I seem the get the wrong answer when doing the ratio test for convergence/divergence. I get 0 as my answer.Let fn(x) = x/(n^2+x^2) for x ∈ R. Show that the sequence {fn} converges uniformly to the function that is everywhere zero.Find the first few coefficients (c0, c1, c2, c3, c4,) and radius of convergence (R).