Загрузка...
Все видеоПопулярные видео

DIFFERENTIAL EQN : | METHOD OF VARIATION. OF PARAMETERS | x^2(d2y/dx2)+ x.(dy/dx)-y = x^2 . e^x

In this video I have explained "METHOD OF VARIATION OF PARAMETER"

#engineering #engineeringmath #differential_equation #exampreparation #university #MaTH_Learns #maths #methodofvariationofparameter #viral #viralvideo

For Engineering Mathematics Students : CSE/ IT / ECE / ME
Watch Other Related Video :

LINEAR EQUATION WITH CONSTANT COEFFICIENT : https://youtu.be/P8qsrbHCJG8

LINEAR EQUATION WITH CONSTANT COEFFICIENT : https://youtu.be/sznsWS07zIc

METHOD OF VARIATION OF PARAMETER 06 : https://youtu.be/qv0nlRWwZKw

METHOD OF VARIATION OF PARAMETER 05 : https://youtu.be/aBOl--h2bFc

METHOD OF VARIATION OF PARAMETER 04 : https://youtu.be/IC1JXJK8Z5U

METHOD OF VARIATION OF PARAMETER 03 : https://youtu.be/W_ik51IQfVo

METHOD OF VARIATION OF PARAMETER 02 : https://youtu.be/grzv5Mel_zM

METHOD OF VARIATION OF PARAMETER 01 : https://youtu.be/UpdDpMmT43s
WATCH OTHER PLAYLIST ALSO :

DIFFERENTIAL EQUATION PLAYLIST :
https://youtube.com/playlist?list=PLa6RJNcy3VS6RmhinO74Q4_ytR0CvuY-H&si=WQwBAjVhrOjadwAg

MAXIMA AND MINIMA :
https://youtube.com/playlist?list=PLa6RJNcy3VS76xCqDhuxJTa4cql1vFQQH&si=yox9myaA2BHx-aHr

LIMITS INDETERMINATE FORM :
https://youtube.com/playlist?list=PLa6RJNcy3VS6hPQqL9hAEm1EqulJiy-4L&si=2wUKz66KguIcGBl4

LAGRANGE MULTIPLIER :
https://youtube.com/playlist?list=PLa6RJNcy3VS4dt3CtgAzoS0JFwE766to5&si=kCOfI_GzzOZNEBPm
DISCLAIMER : After watching this videos student can expect direct questions in the university examination. Smile will come onto your face when you see the Question Paper.

Видео DIFFERENTIAL EQN : | METHOD OF VARIATION. OF PARAMETERS | x^2(d2y/dx2)+ x.(dy/dx)-y = x^2 . e^x канала MaTH LEARNS
Комментарии отсутствуют
Информация о видео
3 июня 2025 г. 12:26:41
00:20:57
MaTH LEARNS
Правообладателям
Жалоба на материал Недопустимый материал Нарушение авторских прав
Комментарии
Поделиться
Другие видео канала

DIFFERENTIAL EQUATION| FORM X= e^ax .V | (D2Y - 2D +1)Y = x.(e^x .sinx) | #differential_equationDIFFERENTIAL EQUATION| FORM X= e^ax .V | (D2Y - 2D +1)Y = x.(e^x .sinx) | #differential_equation

LINEAR PROGRAMMING| NORTH-WEST METHOD| #mathLINEAR PROGRAMMING| NORTH-WEST METHOD| #math

LAGRANGE MULTIPLIER-01 | MAX & MIN distance of point (3,4,12) from sphere x^2 + y^2 + z^2=1| #mathLAGRANGE MULTIPLIER-01 | MAX & MIN distance of point (3,4,12) from sphere x^2 + y^2 + z^2=1| #math

DIFFERENTIAL EQ | METHOD OF VAR. OF PARAMETERS| SOLVE (d2y/dx2) - 2.(dy/dx)+y xe^x .sinx | #mathsDIFFERENTIAL EQ | METHOD OF VAR. OF PARAMETERS| SOLVE (d2y/dx2) - 2.(dy/dx)+y xe^x .sinx | #maths

DIFFERENTIAL EQ: 02| METHOD OF VAR. OF PARAMETERS| d2y/dx2 + 4y =4.tan 2x | #mathsDIFFERENTIAL EQ: 02| METHOD OF VAR. OF PARAMETERS| d2y/dx2 + 4y =4.tan 2x | #maths

DIFFERENTIAL EQ|METHOD OF VARIATION OF PARAMETER |x^2.(d2y/dx2) + x.(dy/dx) - y = x^2 . e^x |#mathsDIFFERENTIAL EQ|METHOD OF VARIATION OF PARAMETER |x^2.(d2y/dx2) + x.(dy/dx) - y = x^2 . e^x |#maths

DIFFERENTIAL EQ | LINEAR EQ WITH CONST COEFFICIENT| FORM X=asin x or acos x |#differential_equationDIFFERENTIAL EQ | LINEAR EQ WITH CONST COEFFICIENT| FORM X=asin x or acos x |#differential_equation

DIFFERENTIAL EQ | FORM X= x^m | (D3 - D2- 6D)Y = x^2 + 1 | #lineardifferentialequationDIFFERENTIAL EQ | FORM X= x^m | (D3 - D2- 6D)Y = x^2 + 1 | #lineardifferentialequation

DIFFERENTIAL EQ | SOLVE (D^4 + 2D^2 +1)Y = x^2 .cos x | #math_learns #mathsDIFFERENTIAL EQ | SOLVE (D^4 + 2D^2 +1)Y = x^2 .cos x | #math_learns #maths

LIMITS| INDETERMINATE FORM | FIND LIM X TENDS 0 (Sin x/x)^(1/x^2)LIMITS| INDETERMINATE FORM | FIND LIM X TENDS 0 (Sin x/x)^(1/x^2)

DIFFERENTIAL EQ |LINEAR DIFFERENTIAL EQ WITH CONST COEFFICIENT| FORM X= e^ax |(D^2 + a^2) = cot ax |DIFFERENTIAL EQ |LINEAR DIFFERENTIAL EQ WITH CONST COEFFICIENT| FORM X= e^ax |(D^2 + a^2) = cot ax |

INDETERMINATE FORM-02 FINDING VARIABLES_A ,B, C #maths #exampreparation #knowledgeINDETERMINATE FORM-02 FINDING VARIABLES_A ,B, C #maths #exampreparation #knowledge

MAX & MIN| RECTANGULAR BOX OPEN AT TOP, HAVE VOL 32 Cu.FIND DIM. OF BOX REQ. LEAST MAT. FOR RECONS.MAX & MIN| RECTANGULAR BOX OPEN AT TOP, HAVE VOL 32 Cu.FIND DIM. OF BOX REQ. LEAST MAT. FOR RECONS.

LINEAR PROGRAMMING | MODI 'S / U. V METHOD | #mathLINEAR PROGRAMMING | MODI 'S / U. V METHOD | #math

LAGRANGE MULTIPLIER-03 | Minimum value of x^2 + y^2 + z^2 s.t x.y.z = a^3| #maths #education ILAGRANGE MULTIPLIER-03 | Minimum value of x^2 + y^2 + z^2 s.t x.y.z = a^3| #maths #education I

MAXIMA & MINIMA | f(x,y)= x^3 + y^3 - 63(x+y) + 12xy | #maths #educationMAXIMA & MINIMA | f(x,y)= x^3 + y^3 - 63(x+y) + 12xy | #maths #education

LAGRANGE MULTIPLIER-06 | VOL..OF LARGEST RECTANGULAR PARALLELOPIPED THAT CAN INSCRIBED IN ELLIPSOIDLAGRANGE MULTIPLIER-06 | VOL..OF LARGEST RECTANGULAR PARALLELOPIPED THAT CAN INSCRIBED IN ELLIPSOID

LAGRANGE MULTIPLIER-04 |Shortest distance b/w line y =10 - 2x and ellipse x^2/4 + y^2/9 = 1 | #mathLAGRANGE MULTIPLIER-04 |Shortest distance b/w line y =10 - 2x and ellipse x^2/4 + y^2/9 = 1 | #math

DIFFERENTIAL EQ | LINEAR DIFFERENTIAL EQ WITH CONST COEFFICIENT| FORM X= e^ax | #maths #educationDIFFERENTIAL EQ | LINEAR DIFFERENTIAL EQ WITH CONST COEFFICIENT| FORM X= e^ax | #maths #education

EQUATION SOLVABLE FOR X | ONE SHOT | #mathsEQUATION SOLVABLE FOR X | ONE SHOT | #maths

TopArticle.Ru
Яндекс.Метрика
© 2008-2025 «Информационно-развлекательный портал города Верхняя Салда»
| Карта портала | Контакты | Сообщить об ошибке | Соглашения Пользовательское соглашение Соглашение о конфиденциальности Согласие на обработку персональных данных Информация для правообладателей Об использовании Cookies
salda.ws@mail.ru
Сейчас на сайте: 255 Статистика портала
Страницу в закладки Мои закладки
Все заметки Новая заметка Страницу в заметки

На информационно-развлекательном портале SALDA.WS применяются cookie-файлы. Нажимая кнопку Принять, вы подтверждаете свое согласие на их использование.

Об использовании CookiesПринять