Question
In: Math
use newtons method with value of x1=3 to approximate the root of equation to 6 decimal...
use newtons method with value of x1=3 to approximate the root of equation to 6 decimal places x^4=4x^2+25
Solutions
milcah answered 2 years agoRelated Solutions
Use Newton's method to approximate the indicated root of the equation correct to six decimal places....
Use Newton's method to approximate the indicated root of the
equation correct to six decimal places.
The root of x4 − 2x3 + 4x2 − 8
= 0 in the interval [1, 2]
x = ?
Let . If we use Accelerated Newton-Raphson method to approximate the root of the equation ,...
Let . If we use Accelerated Newton-Raphson method to approximate
the root of the equation , which of the following(s) is/are
ture:
(I) is multiple root of order
(II) Accelerated Newton-Raphson formula is :
(III) The sequence obtained by the Accelerated
Newton-Raphson method converge to the
root quadratically.
How could a root finding algorithm like the bisection method be used to approximate a value...
How could a root finding algorithm like the bisection method be
used to approximate a value such as sqrt(3). In other words how can
a root finding algorithm find an x value with a given y value?
Write a script to illustrate this usage scenario. Compare the
output of your script with the result from a calculator. You must
use matlab!! using a while loop.
Use Newton’s method to find the real root (in four decimal places) near 0.5 of the...
Use Newton’s method to find the real root (in four decimal
places) near 0.5 of the equation x^5 −4x^2 + 2 = 0
Find the positive root of the equation x^3-×-11 using inspection method.
Find the positive root of the equation x^3-×-11 using
inspection method.
Use the bisection method to approximate the root of f(x)=x-cosx in the range [0.0,1.5]. Stop when...
Use the bisection method to approximate the root of f(x)=x-cosx
in the range [0.0,1.5]. Stop when the error is less than 0.002%
Use the finite difference method and the indicated value of n to approximate the solution of...
Use the finite difference method and the indicated value of
n to approximate the solution of the given boundary-value
problem. (Round your answers to four decimal places.)
x2y'' +
3xy' + 5y =
0, y(1) =
6, y(2) =
0; n = 8
x
y
1.000
?
1.125
?
1.250
?
1.375
?
1.500
?
1.625
?
1.750
?
1.875
?
2.000
?
Use ten steps in Euler’s method to determine an approximate solution for the differential equation y′...
Use ten steps in Euler’s method to determine an approximate
solution for the differential equation y′ = x3, y(0) =
0, using a step size Δx = 0.1.
use the method of order two to approximate the solution to the following initial value problem...
use the method of order two to approximate the solution to the
following initial value problem y'=e^(t-y),0<=t<=1, y(0)=1,
with h=0.5
Use Newton’s Method to approximate the value of x where f(x) = x3 + 10x2 +...
Use Newton’s Method to approximate the value of x where
f(x) = x3 +
10x2 + 15x – 2 has a local maximum.
Give the value accurate to 3 decimal places.
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