𝚂𝚘𝚕𝚟𝚎:(mz - ny) partial z /partial x +(nx-lz) partial z /partial y =ly-mx

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In this video i will solve a problem of partial differentiation.
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(mz - ny) partial z /partial x +(nx-lz) partial z /partial y =ly-mx
Solve: dx/(mz-ny) =dy/(nx-lz) =dz/(ly-mx)
Partial Differential Equation Lagranges Linear PDE (mz-ny)əz/əx + (nx-lz)əz/əy=ly-mx
LAGRANGES LINEAR PARTAIL DIFFERENTIAL EQUATION
LAGRANGES LINEAR PDE
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(mz - ny) partial z partial x +(nx-lz) partial z partial y =ly-mx
#dx/(mz-ny)=dy/(nx-lz)=dz/(ly-mx)
#(mz - ny)partialz/partialx+(nx-lz)partial z/partialy=ly-mx
#(mz-ny)əz/əx+(nx-lz)əz/əy=ly-mx
#Lagrange'sTheorem
#partialdifferentiation
#solve
#solvelangrange
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