Find The X where T(time) is the lowest on a set of inclines using kinematic equations
x2 = 2x1 x3=3x1 .....
g is gravity
d is contestant
Find The X where T(time) is the lowest on a set of inclines using kinematic equations...
For the given set of equations, Draw an all-integrator block diagram for equation (2), a. b. Starting with the all-integrator block diagram from Part (a), incorporate equation (1) into an all-integrator block diagram that consists of two integrators, Using the block diagram from Part (b), create an all-integrator block diagram that relates C. u(t), x (t), and x2(t) with y(t), where y(t) obeys the linear relationship in equation (3) d. Use the block diagram from Part (c) to find the...
Use an algorithm that you would systematically follow to apply
the technique and solve each set of systems of linear
equations.
For example, you may select the technique of finding the
inverse of the coefficient matrix A, and then applying Theorem
1.6.2: x = A^-1 b. There are several ways that we have learned to
find A^-1. Pick one of those ways to code or write as an
algorithm.
Or another example, you may select Cramer’s rule. Within
Cramer’s rule,...
Using the kinematic equations, find the horizontal range (aka x-displacement) and the time it took for an object launched from a height of 5m with an initial velocity of 15m/s and at an angle of 20 to reach the ground. The object follows projectile motion. Ignore air resistance. Show all work. The answer given for the horizontal range is 23.4m and the time is 1.66s. However, when I try to calculate the time, I keep getting 0.52s. I used the...
2. Solve the following linear systems of equations by writing the system as a matrix equation Ax = b and using the inverse of the matrix A. (You may use a calculator or computer software to find A-1. Or you can find A-1 by row-reduction.) 3x1 – 2x2 + 4x3 = 1 x1 + x2 – 2x3 = 3 2x1 + x2 + x3 = 8 321 – 2x2 + 4x3 = 10 X1 + x2 – 2x3 = 30...
Using the Gauss-Seidel Method to solve the equations in the same order listed below with an initial guess of x1 = X2 = X3 = 1, what is the estimated value of x2 after 1 iteration? -8x1 + x2 - 2x3 = -20 2x1 - 6x2 - x3 = -38 -3x1 - x2 + 7x3 = -34 0 6.50 O 6.96 0 100 0 2.38
Consider the following linear transformation T: R5 → R3 where T(X1, X2, X3, X4, X5) = (*1-X3+X4, 2X1+X2-X3+2x4, -2X1+3X3-3x4+x5) (a) Determine the standard matrix representation A of T(x). (b) Find a basis for the kernel of T(x). (c) Find a basis for the range of T(x). (d) Is T(x) one-to-one? Is T(x) onto? Explain. (e) Is T(x) invertible? Explain
USING MATLAB/SCILAB: Given the following set of linear equations, solve using LU DECOMPOSITION x1 + 2x2 - x3 + x4 = 5 -x1 - 2x2 - 3x3 + 2x4 = 7 2x1 + x2 - x3 - 5x4 = -1 x1 + x2 + x3 + x4 = 10 Please show me pictures of the matlab/scilab compiler or copy-paste code and output
Please show work
Consider the following linear transformation T: RS → R3 where T(X1, X2, X3, X4, Xs) = (x1-X3+X4, 2x1+x2-X3+2x4, -2x1+3x3-3x4+xs) (a) Determine the standard matrix representation A of T(x). (b) Find a basis for the kernel of T(x). (c) Find a basis for the range of T(x). (d) Is T(x) one-to-one? Is T(x) onto? Explain. (e) Is T(x) invertible? Explain
a) Consider a manufacturing cell consisting of 6 machines, located at the following points in the x-y coordinate plane: (xī.yi)-(4,1), (x2.y2)-(2,3), (x3.y3)-(3,8), (X4.y4)-(5,8). (xs,ys) (9,3), (x6,ys) (7,2) We need to find a suitable spot, (x.y), for a robot such that its arm can easily reach each of the machines. Suppose we to select (x,y) such that it minimizes the distance from all the machines in a least squares sense, i.e., it minimizes dk where dk denotes the distance of the...
[-/1 Points] DETAILS ROLFFM8 2.2.052. Solve the following system of equations by reducing the augmented matrix. X1 + 3x2 - x3 + 2x4 -3 - 3x1 + X2 + x3 + 3x4 = -2 2x3 + X4 = - 4x4 = -6 2X1 4x2 2X2 1 (X1, X2, X3, X4) = D) Need Help? Talk to a Tutor