Numerical solution by Modified Euler's method to dy/dx=log(x+y) || 18mat31 || Dr Prashant Patil

In this video, the Numerical solution by Modified Euler's method to dy/dx=log(x+y), y(1)=2 is evaluated step by step in detail and easy steps.
#DrPrashantPatil#Numericalmethods#18MAT31_Module04#Lecture09
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[@happinesschannel6601]

Exacellent teaching sir

[@RBInspiration]

. Using Modified Euler's method, find an approximate value of y when x = 0.3, given that d = log(x+y) y = 1 when x = 0. Take h = 0.

[@RBInspiration]

Please give the solution for this sir

[@kosalkumarlamani9709]

Sir do on engineering mathematics(1.2.3.4) sir plz

[@DrPrashantPatil7899]

Already engg maths 3&4 are uploaded. Go through playlists

[@Funfun991]

wow

[@Funfun991]

thanks

[@chaitanya7087]

Sir ln ? Why we can't use log?

[@DrPrashantPatil7899]

Because ln is to the base e and log is to the base 10, and whenever log is coming after differentiation it is to the base e that why we are taking it as ln

[@chaitanya7087]

@@DrPrashantPatil7899 thank you sir 👍

[@YouTubeAcc-eg6fk]

@@DrPrashantPatil7899 they can write dy/dx= ln(x+y) instead, confusing!