Explain why the Alternating Series Test cannot be used to show 2 n+1 3 n=1 converges. Does it converge anyway, or does it diverge? Use an anpropriate test(s) to hack un vour conclusion

Q: Apply Gauss-Seidel Iterative method to find the solution of the following system of equations after…

A: By using Gauss-siedel iteration method the solution of given system is given as follows:

Q: Can the Comparison Test, with the comparison series > , be k=1 used to show that the series -…

A: We know for k≥1

Q: 3k3 +1 k6 – 4k3 + 2 k=1

A:

Q: 1 n n=1

A: We have to check whether the given series  ∑n=1∞nn-12  converges or diverges, by comparison or limit…

Q: Use the Direct Comparison Test to determine the convergence or divergence of the series. 4" + n 3" n…

A:

Q: Show that the series 2 - 2/4 + 2/9 - 2/16 ... is convergent by the alternating series test. and find…

A: The alternating series to be tested is ∑n=0∞(-1)n2(n+1)2.  Here, the nth term is an=(-1)n2(n+1)2 and…

Q: k! (ii) ek k=1

A: As per rule of bartleby we can solve only one question at a time and we can solve only three subpart…

Q: 1 k=1 Vk8 + 2

A: ∑k-1∞ 1k8+251k8+25<1k851k8+25<1k85∑k-1∞1k8+25<∑k-1∞ 1k85

Q: 00 4 converges if and only if the value of x is on the interval The series n2x+7 n=1 [ Select ] […

A:

Q: Explain why the Comparison test is not a good choice for showing that the following series…

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