Solve Fast

graph. derivative. 1. [(()+4) 4x * [ (28(1)-x) 4x ". [ (ar - 4 + sin(3)) dx Jetax = +C. 7. Answer all the following questions. ill. Use three midpoint approximations Compute lim ) (33+4. # ) ['s(oldx =2. Compute the following: i. Use three left endpoint approximations Use three right endpoint approximations 1. The graph of a continuous function fis given below. singx) interval [-2.41. Is it possible for fundx (cos (2 + 5..) . 5 ). Notes the input of cosine is ( 2 + ! ) b. + ed arctan(x) b. A student claimed that ("'sin() dx = ze'sin(x) - - e" cos(x) + C. Verify whether or not this is . Compute the derivative of the following functions correct. Tell the student can check their work on their own without the using any technology. a. f(x) = x cos(3x) Let p be the position of so city is given by the formula v(1) = 5: - 12, where v is b. f(x) = arctan(x) - In(10)In(x) measured in meters p asured in seconds. 3. Compute x3 dx by using the definition of the definite integral as a LIMIT of Riemann Sums. Do not use Find a formula for the / given that the initial position of the particle is p(0) = 5 meters b. Find a formula for the of the particle at time . . Find the displace e over the time interval [0.8]. anti-derivative formulas or fundamental theorem of calculus. d. Find the total dist Compute the following. Then check your work by taking the appropriate derivative to receive full credit. ance traveled by the particle over the time interval [0,8]. 4. 8. The graph of a continuous function fis given: 4 dx a. Approximate the area under the curve y = f(x) from x = 2 to x = 6 using two right endpoint Riemann a. 4sec (x) + In(3) + 2+ 1) sums. In addition, draw your approximations. . Approximate the area under the curve y = f(x) from x = 2 to 5x3 cos(x ] ) dx x = 6 using two left endpoint Riemann sums. In addition, draw your approximations. 5. Compute the following. xet+dx (5' -4+ 2) dx