Find the positive root of the equation x^3-×-11 using inspection method.

Expert Solution

Colby Messinger answered 3 years ago

Find a root of the following equation by using Newton's method in Matlab 9x^4 + 18x^3...

Find a root of the following equation by using Newton's method in Matlab 9x^4 + 18x^3 + 38x^2 - 57x + 14 = 0;

GIVEN: COS(x) +3xe^-x=0 USING NEWTON RAPHSON METHOD Find: 1.) The POSITIVE ROOT USING X0=2 2.) THE...

GIVEN: COS(x) +3xe^-x=0 USING NEWTON RAPHSON METHOD Find: 1.) The POSITIVE ROOT USING X0=2 2.) THE NEGATIVE ROOT USING X0=-0.5 *STOPPING CRITERION ≤ 0.01% use radian mode in calcu and i dont want a program answers pls i need the manual method.

USING BISECTION METHOD, FIND THE ROOT OF 0.5e^x - 5x + 2 = 0 ON THE...

USING BISECTION METHOD, FIND THE ROOT OF 0.5e^x - 5x + 2 = 0 ON THE INTERVAL [ 0 , 1 ] UP TO 3 DECIMAL PLACES. USE NEWTON'S METHOD TO APPROXIMATE THE ROOT OF f(x)=x^2-5 IN THE INTERVAL [ 2 , 3 ] UP TO 4 DECIMAL PLACES.

Find a root of an equation f(x)=5x3-3x2+8 initial solution x0=-0.81, using Newton Raphson method

Use the secant Method to find a root for the function: f(x) = x^3 + 2x^2...

Use the secant Method to find a root for the function: f(x) = x^3 + 2x^2 + 10x -20, with x_0 = 2, and x_1 = 1.

Using the bisection method, find the root of the following function: f(x)=cos(2x) - x Use the...

Using the bisection method, find the root of the following function: f(x)=cos(2x) - x Use the following initial values: xl=0 and xu=2 NOTE: Perform only 3 iterations.

To find a positive root for , write a MATLAB script file that uses Bisection method....

To find a positive root for , write a MATLAB script file that uses Bisection method. Choose any initial value that is needed. Use absolute relative approximate error to be less than 0.01. Your code should report the number of iteration and the value of x.

Use the Fixed-Point Iteration Method to find the root of f ( x ) = x...

Use the Fixed-Point Iteration Method to find the root of f ( x ) = x e^x/2 + 1.2 x - 5 in the interval [1,2].

Write a Matlab function for: 1. Root Finding: Calculate the root of the equation f(x)=x^3 −5x^2...

Write a Matlab function for: 1. Root Finding: Calculate the root of the equation f(x)=x^3 −5x^2 +3x−7 Calculate the accuracy of the solution to 1 × 10−10. Find the number of iterations required to achieve this accuracy. Compute the root of the equation with the bisection method. Your program should output the following lines: • Bisection Method: Method converged to root X after Y iterations with a relative error of Z.

Find the equation of the osculating circle at the local minimum of 3x^3 -7x^2 +(11/3)x+4

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