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CalculusQ&A Library[2] Σ Use the Direct/Basic Comparison Test to determine if 1 converges or diverges by 5+4n completing the following: n=1 (a) Fill in the blanks with the appropriate symbol (2 or s): for all positive integer values of n, n +4n n.Since f(x)=5* is an increasing function, it follows that 5 4 1 5, and consequently +4n 50 (b) Fill in the blanks to make a true statement: the series 5" =1 Test. per the (c) Fill in the blank to make a true statement: from parts (a) and (b), we can conclude Σ per the Direct/Basic that the series n2 +4n n=1 Comparison Test.Start your trial now! First week only $4.99!*arrow_forward*

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[2] Σ Use the Direct/Basic Comparison Test to determine if 1 converges or diverges by 5+4n completing the following: n=1 (a) Fill in the blanks with the appropriate symbol (2 or s): for all positive integer values of n, n +4n n.Since f(x)=5* is an increasing function, it follows that 5 4 1 5, and consequently +4n 50 (b) Fill in the blanks to make a true statement: the series 5" =1 Test. per the (c) Fill in the blank to make a true statement: from parts (a) and (b), we can conclude Σ per the Direct/Basic that the series n2 +4n n=1 Comparison Test.