4.) Circle whether the series converges absolutely, converges conditionally, or diverges. Circle the appropriate converg

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4 Circle Whether The Series Converges Absolutely Converges Conditionally Or Diverges Circle The Appropriate Converg 1 (154.14 KiB) Viewed 52 times

4.) Circle whether the series converges absolutely, converges conditionally, or diverges. Circle the appropriate convergence/divergence for each of Σa, and Σla. Then, fill in the blanks to show which test you used to decide. If you used the LCT or the CT state to which series you compared the original. No other work needs to be shown and no other explanation needs to be written. Use scratch paper to do your preliminary calculations. Assume that all infinite series below begin at k = 3 .[MTH@722][4pts ea] General Term of Convergence Status and Tests to Demonstrate that Status the Series Σακ Σa converges / diverges by the cos(zk) ak 2k Σla converges / diverges by the So, a, converges absolutely / converges conditionally / diverges. Σa converges / diverges by the (-1)* k² 4k.k! Σla converges / diverges by the So, a converges absolutely / converges conditionally / diverges. a converges / diverges by the Σa converges / diverges by the So, a, converges absolutely / converges conditionally / diverges. Σa converges / diverges by the Σa converges / diverges by the So, a converges absolutely / converges conditionally / diverges. Σa converges / diverges by the Σla converges / diverges by the So, a converges absolutely / converges conditionally / diverges. = ak a = tan ak = ak = R (-1)* 2k 4k+7 5.(-3)* 33+2k