Question: Evaluate ON 3x- 2x -IdxfQuestion 16 (3 points) -dx Rewrite the following integral using substitution: 15-x)The graph shown below is f(x) = (x + 1

 Evaluate ON 3x- 2x -Idx\fQuestion 16 (3 points) -dx Rewrite thefollowing integral using substitution: 15-x)The graph shown below is f(x) = (x+ 1 .If g(x) = Sof(t) dt , find g '(3). YINWAM + + X 5432-441 2345\fThe graph shown below is f(x) =-(x - 1)2 + 5. What is the integral function g(x) thatdefines the area under this line between x = 0 and x= 3? A UI X 54 3 -2/-1 1 2345 -+The graphshown below is A(x) = 3x + 1. What is the integralfunction g(t) that defines the area under this line between x =1 and x = 4? X 543 -2141 2345\f1tr'ii'hat is the areaof the integral of f(a:) = %$ i 2within the interval [0,2]? Enter the answer in the hex. What formula would be usedto calculate the left rectangle approximation of J: (3052: sine: do: usingve subintervals? 0 L5 = (0.4) {[cos(0.4) sin[0.4)] + [cos(0.8) sin[0.8)] +

[cos(1.2)sin(1.2)] [cos(1.6) sin(1.6)] [cos(2.0) sin(2.0)]} 0 L5 = (0.4) {[cos(0.2) sin(0.2)] |[cos(0.6) sin(0.6)] + [cos(1.0) sin(1.0)] [cos(1.4) sin(1.4)] [cos(1.8) sin(1.8)]} 0 L5 ={[cos(0.0) sin(0.0)] l [cos(0.4) sin(0.4)] l [cos(0.8) sin(0.8)] l [cos(1.2) sin(1.2)] +[cos(1.6) sin(1.6)]} 0 L5 = (0.4) {[cos(0.0) sin(0.0)] + [cos(0.4) sin(0.4)] +[cos(0.8) sin(0.8)] l [cos(1.2) sin(1.2)] l [cos(1.6)sin(1.6)]} What is the area ofthe integral of f(@) = 2within the interval 1, 4? Y 3+2.5+ 2 1.5. 1 0.5- X 2 3 4 5 Enter theanswer in the box.What is the area of the integral of x)2 13 31: within the interval [1, 3]? O 14 O 7O 7 014image text in transcribedimage text in transcribedimage text in transcribedimage text in transcribed

Evaluate ON 3x- 2x -Idx\fQuestion 16 (3 points) -dx Rewrite the following integral using substitution: 15-x)The graph shown below is f(x) = (x + 1 .If g(x) = Sof(t) dt , find g '(3). Y INWAM + + X 5432-441 2345\fThe graph shown below is f(x) = -(x - 1)2 + 5. What is the integral function g(x) that defines the area under this line between x = 0 and x = 3? A UI X 54 3 -2/-1 1 2345 -+The graph shown below is A(x) = 3x + 1. What is the integral function g(t) that defines the area under this line between x = 1 and x = 4? X 543 -2141 2345\f1tr'ii'hat is the area of the integral of f(a:) = %$ i 2within the interval [0, 2]? Enter the answer in the hex. What formula would be used to calculate the left rectangle approximation of J: (3052: sine: do: using ve subintervals? 0 L5 = (0.4) {[cos(0.4) sin[0.4)] + [cos(0.8) sin[0.8)] + [cos(1.2)sin(1.2)] [cos(1.6) sin(1.6)] [cos(2.0) sin(2.0)]} 0 L5 = (0.4) {[cos(0.2) sin(0.2)] | [cos(0.6) sin(0.6)] + [cos(1.0) sin(1.0)] [cos(1.4) sin(1.4)] [cos(1.8) sin(1.8)]} 0 L5 = {[cos(0.0) sin(0.0)] l [cos(0.4) sin(0.4)] l [cos(0.8) sin(0.8)] l [cos(1.2) sin(1.2)] + [cos(1.6) sin(1.6)]} 0 L5 = (0.4) {[cos(0.0) sin(0.0)] + [cos(0.4) sin(0.4)] + [cos(0.8) sin(0.8)] l [cos(1.2) sin(1.2)] l [cos(1.6)sin(1.6)]} What is the area of the integral of f(@) = 2within the interval 1, 4? Y 3+ 2.5+ 2 1.5. 1 0.5- X 2 3 4 5 Enter the answer in the box.What is the area of the integral of x) 2 13 31: within the interval [1, 3]? O 14 O 7 O 7 014

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