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| | Curriculum |
 | | Integral Calculus - rules and methods of integration, definite integral, applications (area, volume, centre of gravity, moments of inertia), Pappus Guldinus theorem, Simpson's rule. |
 | | Differential Calculus - Leibnitz's, Taylor and Maclaurin's theorems, partial differentiation, homogeneous functions, transformation of variables, applications. |
 | | Integral Calculus - double and triple integration, system of co-ordinates - applications to physical problems, Beta and Gamma functions and their applications, complex numbers - De Moivre's theorem, hyperbolic functions, separation of real and imaginary parts. |
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