Question: *PLEASE GIVE JUST THE ANSWER - I.E: OPTION 1 / A,B,C,D* NO WORKING OR EXPLANATION* Question 9: While training for a marathon, Vera's velocity varied




![per hour. Find Vera's total distance traveled on the interval [1.6]. Velocity](https://s3.amazonaws.com/si.experts.images/answers/2024/06/6667ce6a2f532_0826667ce6a06f77.jpg)





*PLEASE GIVE JUST THE ANSWER - I.E: OPTION 1 / A,B,C,D* NO WORKING OR EXPLANATION*
Question 9:
While training for a marathon, Vera's velocity varied as shown on the graph below. Assume the horizontal axis shows the time in hours and the vertical axis shows the velocity in miles per hour.




![averaging the results. I? In [2- 8] id. 14} Q '18 unifs2](https://s3.amazonaws.com/si.experts.images/answers/2024/06/6667ce6d4b76d_0856667ce6d3613f.jpg)



![over the interval [0.2]. {(39:12 O _ _ _ a: 1:1/3? undo:](https://s3.amazonaws.com/si.experts.images/answers/2024/06/6667ce6e93deb_0866667ce6e6fdc5.jpg)

Find Vera's total distance traveled on the interval [1.6]. Velocity (Miles/Hour) Time (Hours) \fUse the table of integration formulas to identify and use an appropriate formula to find the following indefinite integral: x( 4x +9) -2dx O - In | 4x+ 9/+ - 9 + c 4x + 9 O 16 In | 4x + 9/ + 9 + C 4x +9 O - In| 4x + 9| +- 4 + c 4x +9 O In|4x + 9/+ 4 + C 16 4x +9,\fApproximate the area of the region bounded by y: 2 'i X2+6, the xaxis, X = U, and X = 4 by nding the combined area of the rectangles [as shown in each figure) and averaging the results. I? In [2- 8] id. 14} Q '18 unifs2 (0,61 6 4 2 0 6 Q 36 arms2 0 28 unns2 Q 14un32 [4. 14} \fFind the average value and the value(s) of cguaranteed by the mean value theorem for integrals if x) = 3x2+2x over the interval [0.2]. {(39:12 O _ _ _ a: 1:1/3? undo: 12/37 fag: O _ _ _ G: 1519 undo: 12/19 rw=12 O _-1+m G q law6 Evaluate 7x dx using the fundamental theorem of calculus. - 2 w O 7x dx = 4655 - 2 3 O 7x dx = 2315 - 2 3 O 7x dx = - 4655 - 2 O 7x'dx = - 2315 - 2\fUse a Riemann sum with 4 rectangles of equal width to approximate the area between y = x'+8 and the x-axis on the interval [ - 2, 1]. Use the right-hand endpoint of each subinterval. O 29.42578125 units O 23.203125 units O 25.4953125 units O 16.453125 units
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