Please answer the questions with steps and correct answer By dragging **all** of the statements from the left column to the right column below, display a complete calculation of \(\int_{2}^{3} (5 + 4x) dx\) using Riemann sums.**Statements to choose from:** Drag these statements to the right column.1. \(\int_{2}^{3} (5 + 4x) dx = \lim_{{n \to \infty}} \sum_{{k=1}}^{n} f(\bar{x}_k) \Delta x\)2. \(= \lim_{{n \to \infty}} \left(13 + 2\right) = 15\)3. \(= \lim_{{n \to \infty}} \left(\frac{13}{n} + \frac{2}{n^2} n^2\right)\)4. \(= \lim_{{n \to \infty}} \sum_{{k=1}}^{n} \left[\frac{13}{n} + \frac{2}{n^2} (2k - 1)\right]\)5. \(= \lim_{{n \to \infty}} \sum_{{k=1}}^{n} \left[(5 + 4\left(2 + \frac{1}{2n}(2k - 1)\right)) \frac{1}{n}\right]\)6. \(= \lim_{{n \to \infty}} \left(\frac{13}{n} \sum_{{k=1}}^{n} [1] + \frac{2}{n^2} \sum_{{k=1}}^{n} [2k - 1]\right)\)7. \(= \lim_{{n \to \infty}} \sum_{{k=1}}^{n} \left[(13 + \frac{2}{n}(2k - 1)) \frac{1}{n}\right]\)**Your solution:** Put the statements in order in this column and press the Submit Answers button.

Answered: Image /qna-images/answer/a26b88a4-d894-4a99-a444-adbdef531f34.jpg

By dragging all of the statements from the left column to the right column below, display a complete calculation of ₂³(5 + 4x) dx using Riemann sums. Statements to choose from: Drag these statements to the right column. [²15 + (5+4x) dx = lim n-00 = lim n→∞ = lim n→∞0 = lim n→∞ lim n-00 = lim n→∞ 12 k=1 = lim [1/³ + 2/2 (2k − 1)] n→∞0 n k=1 k=1 k=1 f(xk) Ax 13 + 2) = 15 (1³n+ 2²/2 n²) [(5 + 4(2 + ½ (2k − 1))) ½] n 32 2k - [(13 + 2/12 (2k − 1)) 1/2] Your solution: Put the statements in order in this column and press the Submit Answers button.

By dragging all of the statements from the left column to the right column below, display a complete calculation of ₂³(5 + 4x) dx using Riemann sums. Statements to choose from: Drag these statements to the right column. [²15 + (5+4x) dx = lim n-00 = lim n→∞ = lim n→∞0 = lim n→∞ lim n-00 = lim n→∞ 12 k=1 = lim [1/³ + 2/2 (2k − 1)] n→∞0 n k=1 k=1 k=1 f(xk) Ax 13 + 2) = 15 (1³n+ 2²/2 n²) [(5 + 4(2 + ½ (2k − 1))) ½] n 32 2k - [(13 + 2/12 (2k − 1)) 1/2] Your solution: Put the statements in order in this column and press the Submit Answers button.

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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