Question#8 - Laplace Transform - Application to Ordinary Differential Equation.
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- čas přidán 9. 09. 2020
- In this video, you will learn the concept on Application of Laplace Transform to Solve Ordinary Differential Equation (Initial & Boundary Value Problems) in Hindi & English language. Complete solution to Question: 8 on Application of Laplace Transform to Solve Ordinary Differential Equation by Transform Method.
#Boon_Maths_Classes by Dr. Chand Ram.
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Thanks for watching.
this is really helpful, as I've been struggling to deal with such Differential equations using Laplace. this made my day Dr.❤
Sir your explanation is very positively 👍
Thanks a lot Sir
Thankyou sir
Sir if -2SL(y) is not cancel then.... How do should we solve the problem?
Solve the differential equation: y'+(x^2+2)y=x^3 using Laplace transform. Consider y(0)=0. sir pls help in solving this question.
@Dr. Chand Ram, please how would the Laplace transform of the term below look like?
t^2Dy(t)
sorry it's actually a "fractional Differential equation"
t^2D^1.5y(x). please guide me🙏
9755523809 this is my what's up no, you can send me your problem in a proper manner
@@dr.chandram1731 thank you Dr.
But I couldn't find the number on WhatsApp, I even tried to call but it's like the number isn't complete. I am from Nigeria
if y (s) cancel na ho tb kaise solve kre
like after laplace
dy (s)/ds (s^2+1)+sy (s)=0
ho to
pl sir reply
Take a question and then find a problem, don't modify the problem in between the solution, I'll help u
ty"+y'+ty=0. y (0)=1,y'(0)=0
@@dr.chandram1731 sir solution of y''+2ty'-y=t ,y(0)=0,y'(0)=1.. unable to proceed furthet
There is a printing mistake in your question means 2 is not there in the question, now solve the problem and u will get a differential equation in y bar then solve it for y bar, u will get a solution y= t
ok sir
may be