Mathematics, 05.11.2020 18:50 Natalierg05
By the alternating series test, the series * 20 β 1)*+1 - converges. Find its sum. k=1 kk + 6) First find the partial fraction decomposition of 2 k(k + 6) 2 k(k + 6) = 1/3(1/4-1/k+ Preview Then find the limit of the partial sums. Β© 21 β 1)*+1 111/1 * Preview - k(k+6) Enter your answer for the sum as a reduced fraction. 111 β 0.3)* is an alternating geometric series, k=0 which O converges O divergesv. 111 β 0.3)* = k=0 Preview Enter DNE for "does not exist" if the series diverges. Suppose that "go+1 β 1 as n + 00. Find the radius of convergence. I am 4n n1 Find all the values of x such that the given series would converge. xn n=1 (10)" (Vm+ 8) , left end The series is convergent from x = 0 Preview included (enter Y or N): 0 to x = 0 Preview included (enter Y or N): O , right end
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By the alternating series test, the series * 20 β 1)*+1 - converges. Find its sum. k=1 kk + 6) First...
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