7. Using Secant method solve a root of an equation y = x^3-x^2-x-1 given that%3D-1

Answered: a. the root of the given nonlinear…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.5: Graphs Of Functions

Problem 61E

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If a coffee filter is dropped, its velocity after t seconds is given by v(t)=4(10.0003t) feet per second. What is the terminal velocity, and how long does it take the filter to reach 99 of terminal velocity? Use a table increment of 0.1 and given your answer to the nearest tenth of a second.
Solve for the particular solution: (D2 - 3D)y = (12x²-38x+4)ex Oyp = e^(-x) (3x^2 - x + 1) Oyp = e^(-x) (-x^2 - 3x + 1) Oyp = e^(-x) (x^2 - x + 1) Oyp = e^(-x) (3x^2 - 2x - 3)
4+x' 4-x2 exap %3D
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Solve for the particular solution: (D² - 2D + 6)y = 4e-2x Ⓒyp= (-1/2) e^(-2x) YP Oyp = -2xe^(-2x) yp = -2e^(-2x) Oyp = (x/2) e^(-2x)
Find all real solutions of equation 4x + lx – 4 = 0. %3D Does the equation have real solutions? ? If your answer is Yes, input the solutions: and x2 = with x1 < x 2. Note: Use sqrt(10) or 10^(1/2) for /10, etc.
My question is: what equation will model a situation where a pebble is dropped from 10 meters directly above someone's head when the height of the pebble after "t" seconds is given by h=-4.9t^2+vt+h? Here is a picture of my assignment...
Solve using Reduction of Order. (D^2-1)y=2e^x
Solve for the particular solution: (D² - 2D + 6)y = 4e¯2x Oyp = -2xe^(-2x) O yp = (x/2) e^(-2x) Oyp = -2e^(-2x) Oyp = (-1/2) e^(-2x)
Solve for the particular solution: (D2 - 2D + 6)y = e-2x Oyp = (1/14)e^(-2x) O yp = 12e^(-2x) O yp 14e^(-2x) O yp = (1/12)e^(-2x)

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a. the root of the given nonlinear equation on its 16th iteration?