Using the equation f(x) = 3.14x2 – 10x + 2 and by using incremental search method, what is the interval of the root at the third iteration where the approximate value of the root was obtained? Start the procedure with the initial value of 0 and a step size of 0.1 (first iteration), then 0.01 (second), and lastly 0.01 (third). Group of answer choices [0.211, 0.212] [0.212, 0.213] [0.213, 0.214] [0.214, 0.215]

Using the equation f(x) = 3.14x2 – 10x + 2 and by using incremental search method, what is the interval of the root at the third iteration where the approximate value of the root was obtained? Start the procedure with the initial value of 0 and a step size of 0.1 (first iteration), then 0.01 (second), and lastly 0.01 (third). Group of answer choices [0.211, 0.212] [0.212, 0.213] [0.213, 0.214] [0.214, 0.215]

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section: Chapter Questions

Problem 15T

See similar textbooks

Similar questions

Solve for the root of a nonlinear equation when a = 2 and b = -1 Using incremental search method on a step-size of h=0.001.
find the general solution by the method of variation of parameters.Decide whether the method of undetermined coefficients could also have been used.
Minimize the function 2x1^3+4x1x2^3-10x1x2+x2^2 using powell method. use starting point x^0=[5,2]^T. Stop after 4th iteration if you have not reached optimum and state your result.
Find the third iteration value in finding an extremum (maximum/minimum) value of f(x) = 5sin2x - 4x using Newton's Method with an initial guess value of x = 1.9. Round off your final answer to eight decimal places but do not round off on preliminary calculations.
Find the general solution of the Higher Order LDE with cc. Show your full solution.
Find a root of an equation f(x) = 4.15x³ - 2x + 5.15 using incremental search method at a step-size requirement of 0.001 when the initial interval is (a= -2, b= -1) using 6 decimal places. Kindly answer it fast. Thank you
determine its root using secant method. Start with two points, x1 = 0, and x2 = 1, and carry out the first 5 iterations. What is the value of the last iteration? (Use 5 significant figures)
3- When calculating the approximate solution of the f(x)=0 equation in the interval [a,b] using the graphical method, which of the following is accepted as the solution?a)The point of the function graph that is closest to the axis. B) The point where the graph of the function cuts the y-axis.NS)The point of the function graph closest to the x-axis. D)The point of the function graph that is equidistant from the x and y axes. TO)The point where the graph of the function intersects the x-axis.
First solve numerically using eulers method
Variation of parameters' method is required to solve:
A golfer makes a successful chip shot to the green. Suppose that the path of the ball from the moment it is struck to the moment it hits the green is described by y = 12.54x −0.41x² where x is the horizontal distance (in yards) from the point where the ball is struck, and y is the vertical distance (in yards) above the fairway. Use a CAS or a calculating utility with a numerical integration capability to find the distance the ball travels from the moment it is struck to the moment it hits the green. Assume that the fairway and green are at the same level and round your answer to two decimal places.
Given the function f(x) = 6x2 + x – 70, determine its positive root using Fixed-Point Iteration Method. Set your own initial guesses of x. Show complete solution and neat handwriting.