
In a certain chemical manufacturing process, the daily weight

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- Solving by laplace and fourier transform methodsarrow_forwardAssist with the questionarrow_forwardanswer all the questions determine whether the given sequence is (a) bounded (aboveorbelow), (b) positive or negative (ultimately), (c) increasing, decreasing, or alternating, and (d) convergent, divergent, divergent to infinity or negative infinityarrow_forward
- Find the antiderivative for each function when C equals 0. Check your answers by differentiation. 2 (a) h(x) = 3x - 1 3 2 - 4 dy+, - 3 3 (c) k(x) = X (b) g(x) = 3x (a) H(x) = (b) G(x) = (c) K(x) =arrow_forwardfind integral of curves dx/(x + y) = dy/(x + y) = dz/−(x + y + 2z)arrow_forwardConsider the integral X -dx with n = 4. a. Find the trapezoid rule approximations to the integral using n and 2n subintervals. b. Find the Simpson's rule approximation to the integral using 2n subintervals. c. Compute the absolute errors in the trapezoid rule and Simpson's rule with 2n subintervals. a. What is the trapezoid approximation with n subintervals? T(4)=(Round to six decimal places as needed.) What is the trapezoid approximation with 2n subintervals? T(8) = (Round to six decimal places as needed.) b. What is the Simpson's rule approximation with 2n subintervals? S(8)=(Round to six decimal places as needed.) c. What is the error in the trapezoid rule approximation with 2n subintervals? (Round to six decimal places as needed.) What is the error in the Simpson's rule approximation with 2n subintervals? (Round to six decimal places as needed.)arrow_forward
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