Mathematics · Differential Equations
The second-order partial differential equation in an unknown function u(x, y) is defined as: ∂2u / ∂x2 = 2 Assuming g(x) is a function of x, and f(y), h(y) are functions of y, the general solution of the differential equation is:
- 1u = x2 + x f(y) + g(x)
- 2u = x2 + f(y) + y g(x)
- 3u = x2 + f(y) + g(x)
- 4u = x2 + x f(y) + h(y)✓
Correct answer
u = x2 + x f(y) + h(y)
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