please answer both questions from your own work on a paper providing all steps for good feedback.

A 5. Let's attempt this same problem using an alternative approach. a) b) d] Draw a coordinate plane. Draw the rst ve terms of the harmonic series as areas of rectangles laying side by side, each with a width of 1, positioned on the interval 1 S x S 6 so that the base rests on the xaxis. We will assume [without drawng them all] that the pattern of rectangles continues. Draw the curve 3! = 1/1 forx :> 0. Use this to make an argument for the convergence or divergence of the harmonic series. Explain why the Test for Divergence can or cannot effectively be used on each series. 3 m 1 b m 271 m n a. E . E c. E vii1 1126 1?n3+1{}n25 n: n: 1 n=1