Question 1 1 pts Sa f (x) dz is the same as (is equivalent to) So f (t) dt. True O False Question 2 1 pts S f (t) dt is a function of x. We can think of it as an "Area so far" function. O True False Question 3 1 pts When we differentiate the function S, 2t dt with respect to x, we get _ _ _ _ Question 4 1 pts If f is continuous on [a, b], then i (S f (t) at) =_ where a S = S b. OF(x) Of(x ) Question 5 1 pts Given that h (z) = \\ +dz. then h' (z) =_ Question 6 1 pts Given that y = sin(2) V1 + t' dt. then dy= 0 -1 + sin?(z) . cos(z) 0 1 + sin?(z) 1 + sin?(z) . cos(z) 0 -1 + sin? (2) Question 7 1 pts = Size t . sint dt, then 9 (z) = 2(1 -2x) sin(1 - 2x) + 2(1 + 2x) sin(1 + 2x). O True O False Question 8 1 pts f f is continuous on [a,b], then S. f (x) da = F(b) - F(a) where F is ANY antiderivative of f. O True False Question 9 1 pts S. V (t) dt = S(a) - S (b). where Vit) is the velocity function, and S(t) is the position function. O True OFals Question 10 1 pts J x? dax is an indefinite integral. It represents a family of functions. O True False Question 11 1 pts So a2 dax is a definite integral. The result of this definite integral is a number. True False Question 12 1 pts f sin xdr = cos z + c O True O False Question 13 1 pts da (k) = 0 and f kdx = kx + c. O True O False