Inverse Laplace Transform 04 - First Shifting Theorem with Examples | Completing the Square Method

[@engineeringclassesbymonika8256]

You can watch same video in Hindi here: th-cam.com/video/dh4-c6RSpOo/w-d-xo.html

[@INDIAN_BENGALI_BOY]

Thank you so much Ma'am 🙏,your informative lecture was as sweet as your voice🙏🙏💐

[@patrickmavhungu9425]

I respect Monika so much.

[@engineeringclassesbymonika8256]

Thanks Patrick Mavhungu for your kind words.🙏

[@SindhureshamResham-bd3yr]

Super mam

[@omveersinghyadav5516]

Its good method very nyc lecture
We don't have any word to say you thanks

[@VIVEKDEWANGAN1991]

Thank You So Much Ma'am..

[@theplatinum5946]

Best sums 💯 . Thank you mam 🙏

[@sirobrianamitt1350]

Thank you Mum ❣️

[@prachipatil5996]

Thank youu mam🌹

[@srinivassr3826]

Tq you madam

[@LUGENDO-dm6sb]

Thanks mum

[@Noahmalacad]

nice explanation ,thanks

[@HistoryUnveiled7.0]

Thank you mam ❤️

[@omveersinghyadav5516]

Thanks mam

[@jasminnipa3605]

ধন্যবাদ

[@engineeringclassesbymonika8256]

আমার আনন্দ :)

[@SurajKumar-ft5pq]

1/s(quep) laplans invers kya hoga

[@HaseebKhan-qz5hd]

mam 1/2s(s_3) ka inverse Laplace transform bta dy plz

[@engineeringclassesbymonika8256]

Hi Haseeb Khan. You can solve this question using Partial Fraction Method. You can watch next video under this playlist for the same.
th-cam.com/video/iWvu4-OoqoY/w-d-xo.html

[@HaseebKhan-qz5hd]

@@engineeringclassesbymonika8256 thnks

[@goodgoodies5755]

Mam can you solve s^2/(s^2+49)(s^2+36)

[@carultch]

Given:
s^2/((s^2 + 49)*(s^2 + 36))
Set up partial fractions. Two irreducible quadratics with an arbitrary linear expression on top of each one:
(A*s + B)/(s^2 + 49) + (C*s + D)/(s^2 + 36) = s^2/((s^2 + 49)*(s^2 + 36))
Multiply to clear denominators:
(A*s + B)*(s^2 + 36) + (C*s + D)*(s^2 + 49) = s^2
Expand & Gather:
(A + C)*s^3 + (B + D)*s^2 + (36*A + 49*C)*s2 + 36*B + 49*D = s^2
Equate coefficients:
A + C = 0
B + D = 1
36*A + 49*C = 0
36*B + 49*D = 0
Solution:
A = 0, B = 49/13, C = 0, D = -36/13
Result:
49/13/(s^2 + 49) - 36/13/(s^2 + 36)
Arrange each term so that it matches the Laplace transform of sine, thus having 7 and 6 in the numerator respectively;
7/13 * 7/(s^2 + 49) - 6/13 * 6/(s^2 + 36)
Take inverse Laplace:
7/13*sin(7*t) - 6/13*sin(6*t)

[@ManishPatil_1145]

Substitute s square = x

[@its.rahees]

Nice explanation best ever can I get whatsapp for douts if not ok.