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A9UNCLASSIFIED) A PROPOSED PROGRAM ECP (ELECTRICAL CIRCUITRY PR FOR ELECTRICAL CIR (U) CONSTRUCTION ENGINEERING RESEARCH LAS (ARMY) CHAMPAIGN IL C K BARTON ET AL F/G 9/1 FEB 88 CERLTREU/93REEsERLEiEhEEohmhhhhhE1/1111111111ILI..11j2
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How to fill out quotbisection method and algorithm

01
Start with an interval [a, b] where the function f(x) changes sign.
02
Compute the midpoint c = (a + b)/2.
03
Evaluate f(c) and check if it is close enough to zero. If yes, stop; c is the root.
04
If f(c) has the same sign as f(a), replace a with c. Otherwise, replace b with c.
05
Repeat steps 2-4 until the interval [a, b] becomes small enough or f(c) becomes close enough to zero.

Who needs quotbisection method and algorithm?

01
The bisection method and algorithm are primarily used by mathematicians and numerical analysts to find approximate solutions to equations or to locate roots of continuous functions.
02
It is widely used in various fields of science and engineering, including physics, economics, finance, and computer graphics.
03
Anyone working with numerical computations or needing to solve equations that cannot be easily solved analytically can benefit from the bisection method and algorithm.
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The bisection method is a numerical technique used to find roots of a continuous function. It involves repeatedly halving the interval defined by two points where the function changes sign, effectively narrowing down the possible locations of a root.
Typically, the bisection method and algorithm are employed by mathematicians, engineers, and scientists who need to find solutions to equations. There is no filing requirement in the regulatory sense.
To apply the bisection method, start with two initial guesses that bracket the root. Compute the function value at the midpoint of the interval, and determine which subinterval contains the root. Repeat this process until the desired level of accuracy is reached.
The purpose of the bisection method is to provide a reliable way to find roots of real-valued functions when other analytical solutions may not be feasible.
When using the bisection method, report the initial interval, the midpoint, the function values at intermediate steps, and the final approximation of the root along with the number of iterations.
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