วีดีโอ

Great video

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Sir lpu q chhor diye

thank you so much sir for helping all of us ,you way of teaching is really comendable sir

Sir Aptitude wale videos dalo

What an amazing series sir Thank you and hindi language is making this playlist more understandable

sir probabilty me backlog agya h khuch batiye pls

the way you teach us this is totally awesome for us

bsttttt thank you for this 😇

Why didn't we take the double partial derivative and then equated that with zero as is shown in the theory part?

The explanation was really great. But I got stuck at one place...I couldn't quite understand how you decided which x function is for mu and which is for sigma in the second last example. Please sir explain once more

0:03

Great video Sir, one doubt in the last question i think the value of 'a' should be 5 as in the ques it is given that P(X<=a)>1/2 and it should be greater than 1/2 and not equal.

0:00 Introduction 3:35 Conversion of Decimal to binary 9:45 Conversion of binary into decimal 17:30 Binary addition 24:45 Binary Subtraction 33:00 Binary multiplication 37:35 Binary Division

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What I want, finally got it Thank u so much sir You are fav🙏🏻

thanks a lot sir

❤😊

very helpful sir

18:50 😮🤐🤐😱😱😁😁🤣🤣

Thank you

Timestamps (Powered by Merlin AI) 00:04 - MCQs related to Fourier series 02:26 - The puor coefficient BN becomes zero for an even function in the interval minus C to C 07:01 - Deriving the value of f(0) using the Fourier series. 09:36 - Function value near the discontinuity 13:59 - Calculation of a naught for even functions using the formula 2/C*∫0 to C F(x) dx 16:15 - The properties of sin and cos nPi 20:38 - Derivation of Fourier Series formula for BN 23:17 - Product of odd function and even function is an odd function 27:39 - Identifying odd and even functions and conditions for existence of Fourier series 29:43 - Derivation of the formula for a_n in Fourier series. 34:31 - Explanation of Fourier series expansion for odd function f(x) in the interval -π to π 36:43 - Fourier series contains sine terms for odd functions. 41:02 - Integration of sine and cosine functions using Fourier series. 43:31 - Deriving the coefficient A5 for the half-range series of cos(x). 48:20 - Evaluation of the integral and a clarification about a math question. 50:29 - Calculation of Fourier coefficients for a given function. 54:59 - Finding B1 in Fourier Series expansion 57:16 - The video discusses questions 29, 30, and 31

Timestamps (Powered by Merlin AI) 00:07 - Exploration of multivariate calculus through multiple choice questions. 02:57 - Limit depends on M, indicating path dependency in multivariable calculus. 07:57 - Limits in multivariate calculus can yield different results depending on approach. 10:20 - Calculating partial derivatives in multivariate calculus. 15:06 - Understanding differentiation in multivariable calculus. 17:30 - Differentiation using the U/V formula and evaluation at T=1. 22:16 - Evaluating determinants and limits in multivariate calculus. 24:26 - Limit analysis reveals path dependence in multivariate calculus. 29:09 - Explains differentiation and Jacobian in multivariable calculus. 31:26 - Calculating partial derivatives in multivariate calculus. 35:46 - Understanding degrees of homogeneity in functions. 37:48 - Explains homogeneous functions using Isers theorem and differential calculus. 42:07 - Analyzing a homogeneous function and identifying critical points. 44:30 - Determining maxima and minima using critical points in multivariate calculus. 48:56 - Maximizing and minimizing the function on a given line segment using Lagrange multipliers. 51:07 - Determining maximum and minimum values of a function within boundaries. 55:33 - Exploring trigonometric functions in multivariate calculus problems. 57:48 - Finding critical points of a multivariable function using equations. 1:02:34 - Identifying points of minima using derivative analysis. 1:04:33 - Identifying maxima and minima using critical points in multivariate calculus. 1:09:33 - Understanding derivatives in multivariate calculus. 1:11:56 - Differentiation using properties of logarithms and inverse trigonometric functions. 1:16:33 - Understanding derivatives in multivariable calculus using the chain rule. 1:19:13 - Differentiation in multivariable calculus and continuity conditions. 1:24:08 - Exploring limits and homogeneous functions in multivariate calculus. 1:26:36 - Video completes with gratitude and encouragement for viewers.

Nothing to say sir but this is very clear Thank you sir

sir thank you so much because of you only I was able to clear my reappear exam .

Only upload in hindi sir

sir aap to heavy comedy krte ho ji 🙀🙀🙀🙀🙀🙀🙀🙀

Sir in pycics it is taught we cant take component of components it produces wrong result but u did it in spheircal coordinate system can u explain why in physics this things not working while resolving forces twice thanks

At 59:25 if i find S^2 by the formula (di-d bar)^2 /n-1 then it comes out to be 1.14

Thanks alot sir, really helped me alot.

🎯 Key points for quick navigation: 📏 The normal approximation to the binomial distribution is a key concept in statistics. 🟡 A common condition for this approximation to be valid is when both n (number of trials) and p (probability of success) are at certain levels. 📊 The formula n(1-p) should yield a value suggesting sufficient data for approximation. 🚫 A mistake was highlighted in the video regarding the calculation of n(1-p) as it was incorrectly noted as 12 instead of 60. 📈 Understanding the moments generating function (MGF) of the normal distribution is integral for deeper statistical analysis. 🎓 Clarifications were provided on specific conditions under which the normal approximation applies. ⚖️ The significance of the mean and variance in determining the shape of the normal distribution was reiterated. 🔄 An emphasis was placed on checking assumptions before applying the normal approximation to ensure accuracy. Made with HARPA AI

thanx for saving my supply fees Sirrr...🫡

Amazing teacher ❤❤❤❤

40:23 looks like he is crying :_-(

very helpful video before exam. Thank you sir

Sir can you make video on important MCQs of unit 4,5,6. Like you made for unit 1,2,3.