ANSWER ONLY. THANKS

1. Multiple Choices. Choose the letter of the best answer. 1. Given v(x) = 5x-6 + 2x, find the general equation for the antiderivative. A. -x-6+x3 +C B. -x-5+x2+C C. -x"+ + x+C D. -x-3+C 2. In J(x + 9) dx = =x* + 9x + C, what part is the integrand? A. C B. x+9 C. =x2 + 9x D. -x2 + 9x + C 3. Which of the following can be a possible antiderivative for the derivative of the function defined by F(x) = 8x3 - cosx. A. 24x2 - cos x + 2 B. 24x2 + sinx +2 C. 8x3 - sinx D. 8x3 - cosx - 1 4. Given h(x) = -sec x, determine the general antiderivative. A. - tanx + C B. - sinx + C C. csex + C D. cotx + C 5. Which of the following is NOT true? A. The notation we use for the antiderivative of a function f(x) is f f(x) dx B. The antiderivative of a function f (x) is equal to the derivative of the function f (x). C. If f(x) is the derivative of F(x), then J f(x) dx = F(x) + C, where Cis some constant. D. If f(x) is the derivative of F(x), then F(x) + C, where C is some constant is the antiderivative of f (x). II. Matching Type. Match each item under Column A with their general antiderivatives under Column B. Column A Column B 6. J-dx A. 3 Inx + C 7. [(8ex - e) dx 31/7 x4/3 + C 8. [(x* - x3 + x2) dx C. Be* - ex + C 9. J V7x dx D. -3 cos x + 4 sinx 10. f (3 sin x + 4 cosx) dx E. =x5 -2x* +4x3 + C