18:17

Breathtaking Horse Riding Performances at QingJiang Farm, Nantou, Taiwan

05:07

Air India Bangkok to Delhi Landing at the IGI Airport

09:48

Complex Integrals with Residue Theorem: sin(πz²) + cos(πz²)/((z - 1)²(z - 2)) Around |z| = 3

07:39

Solving Complex Integrals with Cauchy's Formula: Evaluating e2z / (z+1)4 Around |z| = 2

05:52

Cauchy's Integral Formula: Solving Complex Integrals with cos(πz)/(z²-1)

05:03

Master the P.A.S.S. Technique: How to Use a Fire Extinguisher - Expert Demonstration by Professor

06:36

Kolkata to Delhi: Touchdown in the Night

02:47

Dramatic Landing! Air India Airbus Battles Thick Fog at BKK Airport

02:59

Finding the digit at the unit place of an expression: 123^(4n+1)

08:22

Solving Integrals Using Parseval's Identity Regarding the Fourier Transforms

08:58

Find the digit at the unit place of the product 3^65*6^59*7^71.

03:49

Finding the last digit of (2x4^n)^2 + 1 for n is a positive integer

04:26

CBSE Math: Prove that n^3 + 5n is divisible by 6, for n is an integer.

18:27

Laplace Transformations, Par-II

08:47

Introduction to the Laplace Transformations

03:52

Adorable Giant Panda at the Taipei Zoo

29:56

তাইওয়ান বেঙ্গলি অ্যাসোসিয়েশানের ২০২৩ সালের দুর্গা পূজা। Durga Puja in Taiwan

04:45

তাইওয়ান বেঙ্গলি এসোসিয়েশন আয়োজিত দুর্গা পূজার সপ্তমী ২০২৩

01:48

Landing at the Suvarnabhumi Airport (BKK) at Night

13:10

Journey in a Wenhu line (文湖線) automated metro in Taipei, Taiwan

06:29

Prove that Trace (ABC) = Trace (BCA) = Trace (CAB) using Dirac's bra(c)ket formalism.

07:29

প্রবাসে দুর্গাপূজা ১ অক্টোবর ২০২২, নিউ তাইপেই সিটি, তাইওয়ান| Durga Puja in Abroad 2022

03:26

Shopping in PX Mart by an Indian in Taipei, Taiwan.

01:26

MRT: Taipei Metro: Xiaonanmen Metro Station

01:02

Taipei on a Sunday

00:35

Taipei Metro (MRT) at Xiaonanmen

06:00

Driving in Taiwan: Towards Taipei

05:16

Landing at the Suvarnabhumi International Airport (BKK), Bangkok

02:33

Night View of Kolkata from a Thai Smile Airbus flight (WE0314)

15:13

Fourier Series Expansion of a Periodic Function f(x)= -k for -π to 0, and k for 0 to π.

11:30

Fourier Series Expansion of |x| from -π to π.

07:27

Find the maximum probability density where a particle is most likely to be found.

05:43

Find the value of a constant that makes a function an eigen function

05:44

Basic Photoluminescence (PL) Measurement Techniques

13:06

অষ্টমীর আরতি ২০২১| Ashtamir Arati 2021

11:29

Evaluate the complex integral ∮dz/sinh2z within the circle |z| = 2

03:55

Find the residue of the complex function cot z at z = 0.

07:14

Evaluate the complex integral∮tanz dz within a circle |z|=2

11:00

Prove that |Z1+Z2|≤ |Z1|+|Z2| and |Z1+Z2|≥ ||Z1|-|Z2|| for Complex Numbers

10:03

If A and B commute with their commutator then prove that exp(A)exp(B) = exp{A + B + 1/2[A, B]}

07:09

If the Hamiltonian is H=1/2 m(dq/dt)^2+V(q) then show that [q,H]=iℏ(dq/dt) is satisfied if [q,p]=iℏ

06:11

If [X,Y]=kY then prove that exp(X)Yexp(-X) = exp(k)Y, where k is a number

14:28

Fourier Series MCQ GATE, NET: Periodic Motion's Fourier Series

06:15

Complex Number Analysis: Problems and Solution#1

08:52

Fourier series of a square wave function: f(t) = a in (0, T/2) and f(t) = 0 in (T/2, T).

10:06

Half range Fourier Sine Series of t-t^2

20:02

Obtain the Fourier series expansion of xsinx as a cosine series in (0, π)

16:27

Fourier Series Expansion of a Step Function

10:26

Expand f(x)=x in interval (0, 2l) in Fourier series

11:43

Fourier series expansion of f(x)=|cosx| in the interval -π to π.

07:50

Fourier series representation of a triangular function

08:43

Get the Fourier Expansion of cosax

04:38

Fourier Series Expansion of Delta Function f(x) = δ(x-t) 

14:32

Fourier Series of a Discontinuous Function: x^2 and -x^2

15:52

Fourier Series Expansion of cosh ax

24:30

Fourier Series: Sum of 1/n^4 = pi^4/90, Sum of 1/(2n-1)^2 = pi^2/8

07:50

Fourier Series: Sum of (1/n^2) = pi^2/6

30:33

Fourier Series of f(x)= xsinx, in the interval of 0 to 2𝝅

10:41

Fourier Series of x^2

13:48

Fourier Series of (x-x^2): Full Calculation