#03 Jacobians in Hindi | if u=xyz, v=x^2+y^2+z^2 , w=x+y+z, then evaluate ∂(u,v,w)/(∂(x,y,z))

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In this video lecture we are discussed basic concept of Jacobins of partial derivatives.
This video helpful to Engineering Students and also helpful to MSc/BSc/CSIR NET / GATE/IIT JAM students
*Definition and Basic concept of Jacobians
*Jacobians of a function in Hindi
*Introduction of Jacobians
*Jacobians in Hindi
if u=xyz, v=x^2+y^2+z^2 , w=x+y+z, then evaluate ∂(u,v,w)/(∂(x,y,z))
Q.1) if x=r sinθ cosφ ,y=r sinθ sinφ ,z=r cosθ then evaluate ∂(x,y,z)/(∂(r,θ,φ))

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One mistake sir here C1-C1-C2is right in Question not R1-R1-R2😅

SachinSingh-rsqt
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Sir ek question karba dijiye...plz =y(x+y+z)/xz that U V W are not independent and find the relation between them SIR PLZ KARBA DIJIYE )

chanchalahirwar
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Sir nice explanation❤ but, y have u not multiplyed the determinants instead of that u used row transformation why?? For certain other questions u have applied multiplication of determinants but not for this...

nireekshapai
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Very useful video ur explanation is really nice sir thank u so much

vaishnavijadhav
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Sir.. Apne 1st example pe column ki jga row likha hai but transformation currect hai..

vaishnavijadhav
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sir apne ror ko column mark kar diya hii

radhekrishna