Question 1 1 pts The function F(x) = 5 x*9+ 3 is an antiderivative of: 45 x*9 +0 O 10 x*10+ 3x. 457 x8. Question 2 1 pts A geometric representation of the Riemann sum corresponding to a function f on the interval [a,b] is: the area of rectangles approximately covering the region under the graph of f between a and b. summation of the values of f corresponding ta numbers in [a,b]. the exact area of the rectangle whose vertex lies on y=flx). Question 3 1 pts Let f(x) O for all x. Let A be the definite integral of f(x) on [a,b]. Let C be the definite integral of f(x) on [a,c]. Then the definite integral of f(x) on the interval [b,c] is: O At. OCA O min{A,C). Question 4 1 pts The Fundamental Theorem of Calculus gives a profound relationship between: differentiation and limits. O derivatives and antiderivatives. O differentiation and definite integrals, Question 5 1 pts Let F(x) be such that F'(x)= 3 sin(x*2). The area bounded between x=0 and x=1 and the graph of F'(x) is: O 3sin(1} 3cos(1). O F(1)-F(O)