saving me diff eq final review, Thank you

Thank you homie this was a lifesaver 🙏

高質量的視頻內容！我還有一個問題：有人給我轉了点usdt，我有恢復短語。<pride>-<pole>-<obtain>-<together>-<second>-<when>-<future>-<mask>-<review>-<nature>-<potato>-<bulb> 我怎麼把它們變現呢？

我如何从钱包中将我的 89 USDT TRC20 提现到币安请帮帮我 12个钱包恢复短语：『pride』-『pole』-『obtain』-『together』-『second』-『when』-『future』-『mask』-『review』-『nature』-『potato』-『bulb』

Review of Laplace Transform method (9 problems) kzbin.info/www/bejne/fnXPiWmugc2errs

18:08 shouldn't it be -1/4 t at the end.?. when you plug in 0 in the problem, I get 1/2t, but you put 1/4 t

God this helped me a lot!

You Are the best of the best.. Keep up.

السلام عليكم استاذ انا طالبة عربية مسلمة وهذه تحيتنا. انا اطالبك يا استاذ بوضع تمارين اصعب من هذه للتمكن من الرياضيات. وشكرا

Complete solutions: kzbin.info/www/bejne/eJLSlYekpLZ2rbs

لكن اين رابط الحل استاذ

Try to watch this one which discusses all major tricks kzbin.info/www/bejne/fnXPiWmugc2errs and this one kzbin.info/www/bejne/j5rMY5qZYqaBjpo . Please let me know what you think about them. Thank you.

you should be on top because you follow our school note i come her to get a better understanding of what happend

I have learnt more from your videos in 2 days than I ever did from my class lectures in 2 months. Thank you so much for posting these videos.

Watch this video to master Laplace Transform Method kzbin.info/www/bejne/fnXPiWmugc2errs

Watch this video to master Laplace Transform Method kzbin.info/www/bejne/fnXPiWmugc2errs

Skip 7) 9) 10) 11) 12) 13) 14) 15) 16) 17) 19) a) 21) 22) 24) 25) a) 26) (based on personal study curriculum)

4:27:23 how is it linearly independent when y2 is not 0 in general that does not show c1=c2=0

Sir, I have a doubt about homogeneous equations as you said if there is a no independent variable then there it is homogeneous eqn but my book says that the degree of each term should be n for it to be homogeneous eqn ?

I have my first test tomorrow and this video has made me feel extremely good about my prep

Up to 2:33:33

Differential is made easy to get mind

this man is a savior

I made PDF nodes from the slides for my personal use. If anyone needs these please let me know.

Thank you.

At 3:00 thank you for giving the steps.

Thank you for doing this. This really helps.

Excellent Work. Is it possible to get a pdf file of solved practice problems?

This is very useful. Thank you. ❤

:V

Thank you <3

I got 2 as my final answer by multiplying the top and bottom of the integrand by 1 - sinX to get a difference of squares on the bottom and used trig subs from there to get rid of the denominator, and from there it’s pretty rudimentary integration, basically u sub and trig derivatives. Idk if that helps anyone, or if u got a different answer let me know. :)))

Thank you so much sir.

A request, Can you give me suggestions on books of advanced level ?

learning a lot watching this video, thank you!

Deli

Please comment below if you like this shortcut. Thank you.

At 13:38, it should be 3 − 2x − x². Thank you.

At 4:51, what I meat was x = a. I have been doing a lots of Laplace Transforms stuffs these days and it is hard to forget s. Sorry for that.

Topics lineup -------------------------------- Basics 00:00 Transform of Derivatives 04:30 Pb 1 - 1st Order Equation 04:45 Pb 2 - Distinct Linear 16:56 Pb 3 - Repeated Factors 25:16 Pb 4 - Quadratic Factors 37:09 Pb 5 - Completing Square 44:24 Pb 6 - Switching Functions 54:10 Pb 7 - Convolution 1:08:09 Pb 8 - Dirac Delta 1:16:40 Pb 9 - Higher Order 1:24:32 (*) Special Partial Fractions for Laplace Transforms kzbin.info/www/bejne/aZSXoX6woJlqZs0 (*) Table of Common Laplace Transforms kzbin.info/www/bejne/eXmah5Jsdt14rpo (*) DI Method Review kzbin.info/www/bejne/rmaYlGeGhLqGisk (*) DI Method (more examples) kzbin.info/www/bejne/boXQloecaphjh80 Thank you for watching.

Very helpful recap of the convolution theorem!

Here is another video with 13 Practice Problems kzbin.info/www/bejne/gYGTaKqMqMqUZqc Topics lineup --------------------------------------------- Intro Find convolutions Pb a: 1* t Pb b: t * t Pb c: t * eᵗ Pb d: eᵗ * sin t Pb e: eᵐᵗ * eⁿᵗ, m ≠ n Pb f: sin 3t * cos 2t Convolution property (CP) Pb g: ℒ{∫₀ᵗ τeᵗ⁻^τ dτ} Pb h: ℒ{∫₀ᵗ (2τ −1)eᵗ⁻^τ dτ} Pb i: ℒ{∫₀ᵗ eᵗ⁻^τ dτ} Pb j: ℒ{∫₀ᵗ e²ᵗ⁻^τ dτ} Pb k: ℒ{∫₀ᵗ τe⁻^τdτ} Pb l: ℒ{∫₀ᵗ e⁻²^τsin 3(t−τ)dτ} Pb m: ℒ{∫₀ᵗ sin τ sinh (t−τ)dτ} Pb n: ℒ{∫₀ᵗ sin t sinh (t−τ)dτ} Practice problems Thank you for watching.

Topics lineup -------------------------- Intro 00:00 Ten methods 01:20 Linearity 02:35 (1) Table Method 03:25 Problem 1 03:53 Exercise 23:26 (2) Splitting 23:45 Problem 2 24:00 Exercise 27:27 Problem 3 27:40 Exercise 29:04 (3) Division 29:28 Problem 4 29:40 Exercise 32:11 (4) Partial Fractions Method (PFM) 32:26 (a) Distinct Linear factors 33:22 (b) Repeated factors 45:34 (c) Quadratic factors 57:59 Problem 9 1:01:49 Problem 10 1:02:16 Exercise 1:03:30 (5) Completing squares 1:04:11 Problem 11 1:04:17 Exercise 1:10:08 (6) Convolution property (CP) Problem 12 1:12:57 Exercise 1:18:57 (7) Second Shifting Property (SSP) 1:19:15 Problem 13 1:21:24 Exercise 1:23:58 (8) Derivative Property (DP) 1:24:34 Problem 14 1:27:28 Exercise 1:28:38 (9) Integral Property (IP) 1:28:50 Problem 15 1:30:29 Exercise 1:32:30 Thank you for watching.

Thank you Sir!

Very good

Thanks

Note: There are nine (9) special problems that you need to know when it comes to solving an ODE using the Laplace Transform technique. Please comment below if you are interested that too.

Topics lineup -------------------------------- 00:00 Basics 04:30 Pb 1 16:48 Pb 2 25:07 Pb 3 37:05 Pb 4 44:16 Pb 5 (*) Special Partial Fractions for Laplace Transforms kzbin.info/www/bejne/aZSXoX6woJlqZs0 (*) Table of Common Laplace Transforms kzbin.info/www/bejne/eXmah5Jsdt14rpo Thank you for watching.

BRO… this is the first out of over 10 videos I’ve watched that I’ve actually understood . Why don’t you have more of a following !? Ps in advance for your back hurting …. For carrying me on this concept 😭😭😭😭

Topics lineup --------------------------------------------- 00:00 Intro 02:34 Find convolutions 02:45 Pb a: 1* t 05:54 Pb b: t * t 07:25 Pb c: t * eᵗ 15:26 Pb d: eᵗ * sin t 21:53 Pb e: eᵐᵗ * eⁿᵗ, m ≠ n 24:59 Pb f: sin 3t * cos 2t 30:14 Convolution property (CP) 30:36 Pb g: ℒ{∫₀ᵗ τeᵗ⁻^τ dτ} 32:10 Pb h: ℒ{∫₀ᵗ (2τ −1)eᵗ⁻^τ dτ} 33:47 Pb i: ℒ{∫₀ᵗ eᵗ⁻^τ dτ} 35:07 Pb j: ℒ{∫₀ᵗ e²ᵗ⁻^τ dτ} 38:10 Pb k: ℒ{∫₀ᵗ τe⁻^τdτ} 41:25 Pb l: ℒ{∫₀ᵗ e⁻²^τsin 3(t−τ)dτ} 42:31 Pb m: ℒ{∫₀ᵗ sin τ sinh (t−τ)dτ} 43:25 Pb n: ℒ{∫₀ᵗ sin t sinh (t−τ)dτ} 44:20 Practice problems Thank you for watching.