# Previous year question paper for CONM (BSC-IT 4th)

## Computer oriented numerical methods

### Previous year question paper with solutions for Computer oriented numerical methods from 2012 to 2019

Our website provides solved previous year question paper for Computer oriented numerical methods from 2012 to 2019. Doing preparation from the previous year question paper helps you to get good marks in exams. From our CONM question paper bank, students can download solved previous year question paper. The solutions to these previous year question paper are very easy to understand.

Computer Algorithms: Introduction, The structure of a computer, some example of Algorithms

Computer Arithmetic: Introduction, Floating point representation of numbers, Arithmetic

Operations with Normalized Floating point numbers, Consequences of Normalized Floating point,

Representation of Numbers, Some pitfalls in Computing, errors in numbers, Binary

representations of numbers, Conclusions.

Iterative Methods: Introduction, Beginning an iterative method, The method of successive

bisection, the method of false position, Newton Raphson iterative methods, The methods of

successive approximation, comparison of iterative methods, Solution of Polynomial equations,

solution of simultaneous non linear equations.

Solution of Simultaneous Algebric Equation: Introduction, The gauss elimination methods,

pivoting, illconditioned equations, Refinement of the solution obtained by Gaussian elimination,

The gauss-Seidel iterative method, An algorithms to implement the Gauss-Seidel Methods,

Comparison of direct and iterative methods.

Interpolation: Introduction, Lagrange interpolation, Difference tables, Truncation error in

interpolation, Spline Interpolation

Least squares Approximations of Functions: Introductions: Introduction, Linear Regression,

Algorithm for Linear Regression, Polynomial Regression, Fitting Exponential and Trignometric

Functions

Approximation of Functions: Introduction, Taylor Series Representation.

Differential and Integration: Introduction, Formulae for Numerical differentiation, Numerical

Integration, Simpson’s Rule, Errors in integration Formulae, Algorithm for integration of Tabulated

Function, Algorithm for integrating a known Function, Gaussian Quadrature Formulae,

Comparision of Integration Formulae.

Numerical Solution of Differential Equations: Introduction Euler’s Methods, Taylor series

Methods, Runge- Kutta Fourth order Formula, Predictor-Corrector Method, Higher Order

Differential Equation, Comparison of Predictor-Corrector and Runge- Kutta Methods.

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