Use central difference approximations in space to decouple the following space-time PDE: ди a²u Ju C1 + C₂ a Ət 9t2 |მე2 +f(x,t)=0 Subject to the following BCs: Use 5 nodes in space. u(0)=0; (1)=0
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- sole using laplace transforms Do not answer in image formatSolve the inverse kinematic problem for the following 6 DOF robot, using the method ofkinematic decouplingif it is known that its Denavit-Hartenberg parameters are as shown in the table inthe tableI need a Signal-Flow Graph for the element in the image below. Please solve with images and details. Thanks!
- laplace transformI don't understand how to solve this problem I think I am getting an arithmatic error but I am unsure.Please just question C. Instead of solving part C how it says can you solve by using k1=k2=1N/m m1=m2=1kg, l=1m, g=10m/s^2, use [X,wn2]=eig(K,M) to find the natural frequencies for both sets of coordinates. Thank you
- No.16: a.) Describe the Bicubic patches with mathematical functions. b.) Enumerate various desired modeling facilities required for Industries.Please find the question attached. I don’t understand how to integrate when finding the pathline.Consider the thermocouple properties you found in the question "Temperature of a thermocouple (1/3)" If the thermocouple is initially outside of the bath at room temperature (20 °C), what is the maximum temperature it will register if it's instantaneously inserted into the batch (55 °C) for 18 seconds and then removed? Use an inverse Laplace transform to find the solution. a. 32.68 °C b. 44.97 °C c. 64.97 °C d. 12.68 °C
- Solve the inverse kinematic problem for the following robot of 6 DEGREES OF FREEDOM, using the method ofkinematic decouplingif it is known that its Denavit-Hartenberg parameters are those shown in thetableIdentify the three rectilinear kinematic equations and their limitations.In this exercise we show that in the general case, exact recovery of a linear compression scheme is impossible. a. Let A ∈ Rn,d be anarbitrary compression matrix where n ≤ d−1. Show that there exists u,v ∈ Rd,u= v, such that Au = Av. Hint: Show that there exists u= 0,v = 0 such that Au = Av = 0. Hint: Consider using the rank-nullity theorem. b. Conclude that exact recovery of a linear compression scheme is impossible.