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Extremal of ∫{√(𝟏+(𝒚′ )^𝟐 )/𝒙}𝒅𝒙 || Calculus of Variations || 18mat31 || Dr Prashant Patil 

Dr Prashant Patil
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In this video, it is shown that the extremal of the functional ∫{√(𝟏+(𝒚′ )^𝟐 )/𝒙}𝒅𝒙 is a circle with a center at (0,2) and with a radius square root of 5 using Euler's equation.
#DrPrashantPatil#CalculusofVariations#18MAT31_Module05#Lectre09
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20 сен 2024

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Комментарии : 12   
@looserwinner329
@looserwinner329 2 года назад
Great great explanation
@abhijitj9250
@abhijitj9250 3 года назад
Good video sir.
@shabanamkhatoon8489
@shabanamkhatoon8489 3 года назад
Thank you sir
@sahanashankar7508
@sahanashankar7508 Год назад
sir ,in this problem you should have used particular form of Euler's equation ,since the question doesn't contain y explicitly
@DrPrashantPatil7899
@DrPrashantPatil7899 Год назад
Yes you are right but previously I have not derived that particular form when free from x and y so.
@h52684
@h52684 Год назад
Thankyou sir
@DrPrashantPatil7899
@DrPrashantPatil7899 Год назад
All the best for your exams
@singlegaming8745
@singlegaming8745 Год назад
Arigato sense❤
@DrPrashantPatil7899
@DrPrashantPatil7899 Год назад
Sorry I can't understand your language.
@shrinivas1231
@shrinivas1231 Год назад
@@DrPrashantPatil7899 he means thanks=arigato sir
@ravipyla5620
@ravipyla5620 2 года назад
Sir Good evening I want unit 2
@DrPrashantPatil7899
@DrPrashantPatil7899 2 года назад
Please wait
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