Choose your test Use the test of your choice to determine whether the following series converge.
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- do not copy pleasearrow_forwardk(2+2i)k 3k answer and specify which convergence or divergence tests you used. (14) 4. Decide if the series E, converges or diverges. Explain your (15) 5. Find all values of i'.arrow_forwardQ1 a only Q2 a and b I need this Answer at half time Quickly. Please Please help me Quickarrow_forward
- #15 state wether the series converges or diverges and what test used. ive tried many so any test that works will be okay.arrow_forwardq13arrow_forward↑ Use an appropriate test to determine whether the following series converges. IM8 Σ 1 k=2 (k-1)4 Select the correct choice below and fill in the answer box to complete your choice. (Simplify your answer.) 00 A. The series diverges by the Integral Test. The value of S 1 Oc. The series diverges. It is a p-series with p = D. The series converges. It is a p-series with p = 2 (x-1) OB. The series diverges by the Divergence Test. The value of lim 1 k→∞ (k-1) dx is OE. The series converges by the Divergence Test. The value of lim 4 1 k→∞ (k-1) is 4 is COD layer/player.aspx?cultureld=&theme=math&style=highered&disableStandbyIndicator=true&assignmentHandles Locale=true# This question: 1 pointearrow_forward
- 05* Let p, q> 0. Find the relation of p and q so that the following series is convergent. p>1 and p=1,q>1 p1 p1 and p=1, q<1 8 n=1 1 n²(Inn)arrow_forwardDecide whether each series converges absolutely, converges conditionally, or diverges. 00 sin n The series (-1)"+6 ( - is ? n=1 (-7)"+6 is ? The series п+ 87 n=1 00 The series (-1)*+6 (47) is ? n=1arrow_forwardWe want to use the Alternating Series Test to determine if the series: Σ (-1)+2 k=4 converges or diverges. We can conclude that: k² √5 + 19 O The Alternating Series Test does not apply because the absolute value of the terms are not decreasing. O The Alternating Series Test does not apply because the absolute value of the terms do not approach 0, and the series diverges for the same reason. O The series diverges by the Alternating Series Test. O The Alternating Series Test does not apply because the terms of the series do not alternate. O The series converges by the Alternating Series Test.arrow_forward
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