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Show that u(x, y)=xf(2x+y) is a general solution of x∂u/∂x-2x ∂u/∂y=u
Form a Partial differential eq. of ᵩ(x+y+u, x2+y2+u2)=0
Form Partial differential eq. of u=f(x-3y)+g(2x+y)
Form Partial differential eq. of u=xnf(y/x)
Form Partial differential eq. of u=y2+2f(1/x+ln y)
Form Partial differential eq. of x^2/a^2 +y^2/b^2 +u^2/c^2 =1
Form Partial differential eq. of u=aeby+sinbxb
Form Partial differential eq. of u=xy+y√(x^2-a^2 )+b
Form Partial differential eq. of 2u=x^2/a^2 +y^2/b^2
Form Partial differential eq. of u=ax+(1-a)y+b
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