Discussion
Charpit's method is used for a first-order partial differential equation when
Answer: B
Charpit's method is the general procedure: it adjoins an auxiliary equation in \( dp \), \( dq \), \( dx \), \( dy \) and \( dz \), from which a second relation between \( p \) and \( q \) is found and integrated. The standard types are shortcuts worth using where they apply, and a linear equation is Lagrange's case
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