Answer: eintegral of P dx.
- A eintegral of Q dx
- B eintegral of P dx
- C P × Q
- D 1/P
Correct answer: B. eintegral of P dx
Explanation: Linear first-order DE: integrating factor = eintegral P dx. Multiply both sides to make LHS exact.
The general solution y=Ax² represents an entire FAMILY of curves, one for each value of the arbitrary constant A; a particular solution (fixed by an initial condition) selects exactly one curve from this family.
Concept context
Equations involving derivatives and their solutions