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Description 
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• rn• Understand what`s Numerical Analysis and solution of equations • Show an introduction to Numerical Analysis and solution of equationsrn • Exhibit appropriate numeracy skills in understanding and presenting cases involving a quantitative dimension.rn• Demonstrate the ability to make use of a range of learning resources and to manage one`s own learning.rn• Show the use of informationretrieval.rn

2 
• Demonstrate how to do numerical interpolation of unequal spaced data points, error, and derived difference table. Know the different interpolation techniques and when to use them • Solve problems of numerical interpolationrn

3 
• Explain how to do numerical interpolation of equally spaced data points, error, and difference tables.

4 
• Describe numerical integration of unequally spaced data points and errors. Know the different integration techniques and when to use them • Solve problems of integration using different techniques

5 
• Demonstrate numerical integration of equally spaced data points and error.

6 
• Explain the Rules for Numerical Integration and composite methods Comprehend rules and apply them • Solve problems using composite methods

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7th week Exam

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• Explain differentialtion rules for unequally spaced data points and error • Know the different differentiation rules and when to use themrn • Solve differentiation problems using the different techniques.rn

9 
• Demonstrate differentiation rules for equally spaced data points and error.

10 
• Explain what is meant by least square error and error propagationrn•Learn how to measure error & error propagationrn• Solve problems on least square error and regressionrn

11 
• Solving linear equations Demonstrate how to solve equations • Solve problems using the Jaccobi and GaussZeidel methods for Integral Matrices

12 
12th week Exam

13 
• Demonstrate how to find roots of any equation using the bisection method • Know the different methods to find roots and when to use themrn• • Solve numerical problemsrn• rn

14 
• Demonstrate how to find roots of any equation using the Newton’s Raphson method

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