What am I doing wrong here.

1B is saying and 1C is as well.

I don't know where did I do wrong.

Please advise.

(1 point) We will determine whether the series ln(}+4 2%th rt=l is convergent or divergent using the Comparison Test. Note that the series has positive ten'ns. which is a requirement for applying the Comparison Test. First we must find an appropriate series E Iliai1 for comparison (this series must also have positive terms}. The most reasonable choice is l5!JII = (choose something of the form 1hr" for some number p. so that E b" is a p-series). Which of the following is true? {Taken obntorallnzl gas" t: 11,, toralln. 21 C. C. none of the above From what we know about p-series we conclude that the series 2 b" Is {enter "convergent" or 'divergent"). Finally, by the Comparison Test we conclude that the series 2 an is [enter "convergent\" or 'divergent"). {1 point) We will detan'nine whether the series m Ea=2m is convergent or divergent using the Limit Comparison Test {note that the Com parison Test is difficult to apply in this case}. The given series has positive terms. which is a requirement for applying the Limit Comparison Test. First we must nd an appropriate series 2 b" for comparison (this series must also have positive terms}. The most reasonable choice is b" = (choose something of the form If? for some number p. so that E 55.1 is a p-saries]. Evaluate the limit below - as long as this limit is some nite value c :3- B, then either both series 2 an and E b\" converge or both series diverge. lJ'm = nrco From what we know about p-aeries we conclude that the series 2 b" is {enter "convergent" or I'd ivergent\"). Finally, by the Limit Comparison Test we conclude that the series B an is (enter \"convergent" or 'divergent\"). \f\f