Use the Secant iteration method with in 10-6 a. x³ 2x² - 5 = 0,[1,4]
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![Use the Secant iteration method with in 10-6
a. x³ 2x² - 5 = 0, [1,4]
Components
Iteration Formula
Complete Table of iteration and approximation
Near Tolerance
Near magnitude of the root](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc3bb14fe-7ded-430a-8539-53aac7c6d1ef%2F979e513a-ddd9-40dc-8664-26c8c426679a%2Fqsg6xck_processed.png&w=3840&q=75)
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- SHOW ONLY THE FORMULA TO GET THE ITERATIONS IN EXCEL USING THE METHOD GIVENDetermine the real root of lnx^4 = 0.7(a) Using three iterations of the bisection method. Employ initial guesses of a = 0.5and b = 2.0.(b) Using three iterations of the false-position method with the same initial guesses as (a)Use (a) fixed-point iteration, (b) bisection method, (c) false position method, (d) secant method, and (e) Newton’s method to find the solution to the following within 10^−6.
- Calculate 3 iterations of the Bisection Method to find the Zero of the function "e^x-2" in I = [0, 1]. How many iterarions would be necessary to find an aproach of this Zero with precision ∈ = 10^-513??What is the root of the equation x3 – 33 = 0 using the Regula-Falsi method given that the initial guess or roots are 2 and 3. Perform up to 3 iterations.Group of answer choices 2.50174 2.80174 2.79758 2.87985Find a successive approximation of the square root of 2 as a ratio of two integers by using the Newton –Raphson method analytically. Use the 1 as a starting point and provide at least 10 iterations.
- If only 7 of the 12 spins land in the blue region, do we have convincing evidence that the website’s claim is false? Compute P(X ≤ 7) with technology and use this result to support your answer.5. Carry out the first three iterations by using bisection method to find the root of e^x−3x =0 on (0, 1).Solve the approximate root of f(x) = x^5 - 3 using at least 5 iterations on Bisection Method with range from a = 0 and b = 10.
- Find the positive real root of ax3 - bx - c = 0 if a = 0.4, b = 5, and c = 9 using bisection method with eight iterations. Use two consecutive integers as initial values. Round off the final answer to five decimal places but do not round off on preliminary calculations.Let f(x) = 2x3 − 11.7x2 + 17.7x − 5. Use Fixed-point iteration method startingwith the initial guess x0 = 3 to find the root of f(x). Perform 3 iterations. Carry sixdecimal places in all calculations.
