1. [-/1 Points] DETAILS LARAPCALC10 6.3.006. Use the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral for the indicated value of n. Compare these results with the exact value of the definite integral. Round your answers to four decimal places. [ xdx, n = 8 Trapezoidal Rule Simpson's Rule exact value Need Help? Read It Watch It Submit Answer 2. [-/1 Points] DETAILS LARAPCALC10 6.3.012. Approximate the value of the definite integral using the Trapezoidal Rule and Simpson's Rule for the indicated value of n. Round your answers to three decimal places. dx, n = 4 a) Trapezoidal Rule (b) Simpson's Rule Need Help? Read It Watch It Submit Answer 3. [-/1 Points] DETAILS LARAPCALC10 6.3.016. Approximate the value of the definite integral using the Trapezoidal Rule and Simpson's Rule for the indicated value of n. Round your answers to three decimal places. ex 2 dx, n = 4 () Trapezoidal Rule (b) Simpson's Rule Need Help? Read It Submit Answer 4. [-/1 Points] DETAILS LARAPCALC10 6.3.022. Use the Simpson's Rule program in Appendix E with n = 100 to approximate the definite integral. (Round your answer to two decimal places.) [* V x+5 dx5. [-/1 Points] DETAILS LARAPCALC10 6.3.025. Use the Simpson's Rule program in Appendix E with n = 4 to approximate the change in revenue from the marginal revenue function dR/dx. Assume that the number of units sold x increases from 14 to 16. (Round your answer to two decimal places.) OK = 4 v 8000 - x3 Need Help? Read It Watch It Submit Answer 6. [-/1 Points] DETAILS LARAPCALC10 6.3.028. Use the Simpson's Rule program in Appendix E with n = 6 to approximate the indicated normal probability. The standard normal probability density function is R(x ) = - If x is chosen at random from a population with this density, then the probability that x lies in the interval [a. b] is P(a s x s b) = / A(x) dx. (Round your answer to two decimal places.) P(0