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Question 1. Apply two steps of the Newton's method to the equation x3 = 2x + 2 with initial guess x0 = 1. Show the iterations x1 and x2.
Question 2. Consider the function g(x) = x sin x. Find an interval where for each x0, the fixed point iteration xk = g(xk-1) always converges to the fixed point x = 0. In the case of convergence, what is the rate of convergence?
Question 3. Consider the matrix,
Determine the Cholesky factorization of A: A = LLT. Show all you calculations to receive full credits.
Question 4. Suppose that the Gauss-Seidel method is used to solve the linear system, Ax = b, where
What would be the solution after two iterations (x(2)), assuming that the initial guess is zero (x(0) = 0)? Will the method converge? Justify your answer.
Use the finite difference method to calculate the temperature at the point specified since it is easier.
In a shell-and-tube heat exchanger, one fluid passes through a central tube while another fluid flows through an outer shell in the opposite direction. The purpose is to heat the fluid passing through the central tube.
Write a Matlab function to perform numerical integration of a set of evenly spaced data points using the trapezoidal rule
Write a MATLAB function [speed] = planetary (N, emesh, first, last, arm) that computes the speed of a given link in a single-stage planetary gear train.
Write a program to calculate and plot the error in the numerical estimate of the derivative.
Create the graph, which contains a piecewise function where a line exists in the first interval, a parabola in the second interval, and the sine function in the third interval.
Develop a simulation program
Create a three dimensional diagram of function.
Open a named pipe and to read data from the pipe in matlab
Write the commands that will create the matrix.
Lagrange interpolating polynomial of degree
Digital Signal Processing
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