The course will enable the students to
Course Learning Outcomes (CLOs):
Learning Outcome (at course level) Students will be able to: | Learning and teaching strategies | Assessment Strategies |
| Approach in teaching: Interactive Lab Sessions, Modeling, Discussions, implementing enquiry based learning, student centered approach
Learning activities for the students: Experiential Learning, Discussions, Lab Assignments, Learning through Real life data centric problems |
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Solution of Nonlinear equations – Bi-section method, False Position method, Newton Raphson method, Secant method.
Solutions of system of Linear equations- Gauss Elimination method and pivoting, Gauss Seidal Method.
Interpolation and approximation- : Langrange’s Interpolation, Newton’s forward and backward formula, Newton Divided difference formula.
Numerical Differentiation and Integration:- Trapezoidal rule( for tabulated function and known function ), Simpson’s rules( 1/3 rule and 3/8 rule ).
Curve Fitting- Fitting a straight line, Fitting a Polynomial, Fitting an exponential curves.
Solution of differential equations – Runge-Kutta method (second order and fourth order), Predictor-corrector method.