Solutions of Equations in One Variable - Numerical Analysis

Numerical solutions of equations in one variable.

$ 8.58

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Enrolment valid for 12 months
This course is also part of the following learning track. You may join the track to gain comprehensive knowledge across related courses.
CHE 306: Engineering Analysis II
CHE 306: Engineering Analysis II
Advanced engineering mathematics covering numerical and analytical methods of engineering analysis. Curated for third-year students of engineering at Obafemi Awolowo University, Ile-Ife, Nigeria. Students and professionals with similar learning goal will also find this learning track useful.

Advanced engineering mathematics covering numerical and analytical methods of engineering analysis. Curated for third-year students of engineering at Obafemi Awolowo University, Ile-Ife, Nigeria. Students and professionals with similar learning goal will also find this learning track useful.

Course Chapters

1
Introduction

Introduction to numerical analysis, solutions of equations in one variable, existence of solution in an interval.

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2
Bisection Method (1)

Principle, procedure and worked examples on the bisection method of solution of equations in one variable.

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3
Bisection Method (2)

Error evaluation, advantages and disadvantages of the bisection method of solution of equations in one variable.

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4
Fixed Point Iteration

Definition, formulation and use of first-order fixed point iteration for the solution of equations in one variable.

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5
Fixed Point Convergence

Convergence of first-order fixed point recurrence relations.

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6
Accelerated Convergence (1)

Aitken's accelerated convergence scheme for the solution of equations in one variable.

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7
Accelerated Convergence (2)

g-factor accelerated convergence scheme for the solution of equations in one variable.

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8
Newton-Raphson Iteration

Newton-Raphson iteration as an optimized accelerated convergence scheme for the solution of equations in one variable.

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