X Question 2 Score on last try: 0 of 1 pts. See Details for more. > Next question Get a similar question You c Find the value of the summation. COs (7k) = k=0 0 Question 6 v C1" 0/ 1 Use summation properties and formulas to rewrite and evaluate the sum. 33 21122 52' 3) i=1 Question 1 > Answer the following True or False. b If f (a) is continuous and periodic with period c and f(a) dac = A then a f(x)dx = A. atc O True O False0 Question 5 v n Express the limit lim 5(x*) 3 - 6(x*)2)Ax; over [5, 6] as an integral. n->oo i= Provide a, b and fa) in the expression f(x)dx. a a = O f(z) =0 Question 1 v Evaluate the integral below by interpreting it in terms of areas. In other words, draw a picture of the region the integral represents, and find the area using geometry. [5 WM 0 Question 2 v 50 Given that f(x)dx = f(s)ds? 13 , what is 5 answer = 0 Question 4 v If 5 hu)du = 11 3 and 5 hu)du = 8.8 -1 what does the following integral equal? H hu)du = 3Question 6 If -47 - f(x) dx = 8 -55 and -47 g(x)dx = 24 -55 and -47 h(x)dx = 22 55 what does the following integral equal? 47 [6 f(x) + 2g(x) - h(x)]dx = -550 Question 7 v Find the exact average value fave of f(a:) = 25 3:2 between 0 and 5, then find an exact number c in [0,5] where f(c) = fave. _ 0 Question 1 v Use the Fundamental Theorem of Calculus to find the "area under curve" of f(:l:) = 8:1: + 19 between m = 3 and a: = 8. Answer: 0 Question 2 v The traffic flow rate (cars per hour) across an intersection is 7'(t) = 200 + SOOt 90t2, where t is in hours, and i=0 is 6am. How many cars pass through the intersection between 6 am and 7 am? 0 Question 1 v Use part I of the Fundamental Theorem of Calculus to find the derivative of f(x) = f: Gt? 1)11dt m) _ 0 Question 2 v Use part I of the Fundamental Theorem of Calculus to find the derivative of F(:1:) = f: sin(t3)dt m