Zpq=p+q solve by using charpits method?
Answers
Answered by
3
both are equal
Step-by-step explanation:
both are equal if you can solve the both of these then you can get equal answers you can put value and then try to solve it
Answered by
0
Step-by-step explanation:
given pde is zpq=p+q
let the solution be z=f(u) , where u= x+ay
p=dz/du q=adz/du
now sub p and q in pde ,then
z(dz/du)a(dz/du)=dz/du+adx/du
az(dz/du)^2=dz/du(1+a)
zdz=(1+a)/adu
I.O.B.S
then z^2/2=((1+a)/a)u+c
which is required soln
Similar questions