Все публикации

0:16:03

L-15: Dynamics (Hooke's Law Introduction to horizontal elastic string)

0:20:47

L-4: Numerical Analysis (Fundamental theorem of difference calculus)

0:18:52

L-14: Dynamics (Examples of SHM)

0:19:19

L-3: Numerical Analysis (Expressing the function in terms of leading term and differences)

0:20:16

L-13: Dynamic (Examples on SHM)

0:24:32

L-2: Numerical Analysis (Backward difference operator and properties of difference operators)

0:22:37

L-12: Dynamics (Examples on SHM)

0:27:29

L-1: Numerical Analysis (Introduction, Forward difference operator and forward difference table)

0:22:01

L-11: Dynamics (Amplitude, Period, Frequency and geometric representation of SHM)

0:19:02

L-10: Dynamics (Introduction to Simple Harmonic Motion (SHM))

0:22:22

L-61: Real Analysis (First and Second mean value theorem of Integral Calculus)

0:16:24

L-60: Real Analysis (Fundamental theorem of Integral Calculus)

0:14:53

L-9: Dynamics (Examples on tangential end normal velocity and acceleration)

0:16:26

L-8: Dynamics (Examples on tangential end normal velocity and acceleration)

0:26:00

L-7: Dynamics (Examples on tangential and normal velocity and acceleration)

0:24:59

L-6: Dynamics (Tangential and Normal velocity and acceleration)

0:25:07

L-4: Dynamics (Examples on radial and transverse velocities and acceleration)

0:13:38

L-5: Dynamics (Examples on radial and transverse velocities and acceleration)

0:33:27

L-3: Dynamics (Examples on radial and transverse velocities and accelerations)

0:25:07

L-2: Dynamics (Radial & transverse acceleration, relation between linear & angular velocity)

0:26:37

L-1: Dynamics (Introduction, Derivation of radial and transverse velocities)

0:18:55

L-59: Real Analysis (Integral function is continuous and differetiable)

0:15:40

L-58: Real Analysis (Modulus of a Riemann integrable function is also Riemann integrable)

0:18:24

L-57: Real Analysis (Product of two R- integrable functions is R- integral)