Essentials of Calculus

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Ex. 4. Given dz = (3 .r- + 2 y-^)dx + (4 xy - 9 y^)dy.
Since — (3 ar- + 2 y-) = — (^4 .)-j/ — 9 y-) = iy, the differential is exact.
dy dx X-' + 2 xy-.
Integrating M dx with y constant, we have (.Vdx = j'(3 a;2 + 2 y-2)^,r -.
The part of -Y that does not contain .r is — 9 y-, and I — 9 y^ dy =— 3y^.
Therefore the integral is ^ = x" + 2xy- — Sy^ + C.
If Md.v + Xdy is an inexact differential, no function (j:. y) can be found the differentiation of which will pro
...duce this differential.
Consequently the integral I " {Md.v + Xdy) cannot be expressed as the dift'erence

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