Question: Question 14(Multiple Choice Worth 10 points) (08.03 MC) Find the area between y = 1 and y = 2cosx + 4 for 0 s x

 Question 14(Multiple Choice Worth 10 points) (08.03 MC) Find the areabetween y = 1 and y = 2cosx + 4 for 0s x s n. O 3rt - 3 O 3TT + 3

Question 14(Multiple Choice Worth 10 points) (08.03 MC) Find the area between y = 1 and y = 2cosx + 4 for 0 s x s n. O 3rt - 3 O 3TT + 3 O 3TT O 2nt Question 15(Multiple Choice Worth 10 points) (06.05 MC) Consider the function g that is continuous on the interval [-10, 10] and for which fo g(x)dx = -10. What is folg(x) +3]dx? O-40 0 -7 O 20 O 30Question 16(Multiple Choice Worth 10 points) (07.07 MC) Determine lim F(t) for F(t) if F is a solution to the logistic differential equation F =0.2(5F_ _) with an initial value of F(0) = 47. t-700 dt O 2.5 0 5 O 10 O 15.3 Question 17(Multiple Choice Worth 10 points) (06.09 MC) 3x2 + 6 dx = x2 +4 O 3x +3arctan|2 | +c O 3x -3arctan +C O 3x +6In x2 + 4 + C O 3x- 6In x2 + 4 + CQuestion 18(Mumple Cholce Worth 10 points) (08.01 MC) D For time t 2 0, the velocity of a particle moving along the xaxis is given by v(t) = sin(e'3'). The initial position of the particle at time t = 0 is x = 2.25. What is the displacement of the particle from time t = 0 to time t = 57 O 0.790 O 3.040 O 3.389

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