1 ORDINARY DIFF EQN
2 SUPERPOSITION PRINCIPLE AND IVP
3 IVP PROBLEMS AND EXISTANCE THEOREM
4 UNIQUENESS THEOREM & EULER CAUCHY ODE
5 NON HOMOGENEOUS ODE
6 NON HOMOGENEOUS ODE 2
7 METHOD OF VARIATION OF PARAMETERS
8 METHOD OF VARIATION OF PARAMETERS 2
1 LAPLACE TRANSFORMS
2 PROPERTIES OF LT
3 LT PROBLEMS
4 INVERSE LT
5 INVERSE LT PROBLEMS
6 PARTIAL FRACTIONS PROBLEMS
7 APPLICATION OF LT
8 LT PROBLEMS
9 UNIT STEP FUNCTION
10 CONVOLUTION
1. Green's Theorem
2. Problems of Green's Theorem (part 1)
3. Problems of Green's Theorem (Part 2)
4. Problems of Green's Theorem (Part 3)
5. APPLICATIONS OF GREEN'S THEOREM (WORK DONE CALCULATION PROBLEMS)
6. APPLICATIONS OF GREEN'S THEOREM (AREA CALCULATION PROBLEMS)
7. STOKES THEOREM & PROBLEMS OF STOKES THEOREM
8. WORK DONE BASED PROBLEMS
9. VERIFYING PROBLEMS OF STOKES THEOREM
10. SURFACE INTEGRAL PROBLEMS (PART 1)
1. VECTOR VALUED FUNCTIONS OF A REAL VARIABLE (MODULE 1)
2. MOTION ALONG A CURVE
3. DISTANCE & DISPLACEMENT
4. VECTOR FIELDS & OPERATIONS ON VECTOR FIELDS IN 3 SPACE
5. LINE INTEGRAL
6. WORK AS A LINE INTEGRAL
7. INDEOENDENCE OF PATH; CONSERVATIVE VECTOR FIELD
FOURIER INTEGRAL
Fourier Integrals Part 2