Question

9:37 89 Given that the integrating factor is \( \mu=x^{2} \). Find \( \int \mu q(x) d x \) and the general solution of the equation \( \frac{d y}{d x}+\frac{2}{x} y=3 \). \[ \int \mu q(x) d x=x^{3}+C \] General solution: \( y=x+\frac{C}{x^{2}} \) \[ \int \mu q(x) d x=3 x^{3}+C \] General solution: \( y=x+\frac{C}{x^{2}} \) \[ \int \mu q(x) d x=x^{2}+C \] General solution: \( y=x^{2}+\frac{C}{x^{2}} \) \[ \int \mu q(x) d x=x^{3}+C \] General solution: \( y=3 x+\frac{C}{x^{2}} \) Clear my choice elearning.unimap.edu.my

          9:37
89

Given that the integrating factor is \( \mu=x^{2} \). Find \( \int \mu q(x) d x \) and the general solution of the equation \( \frac{d y}{d x}+\frac{2}{x} y=3 \).

\[
\int \mu q(x) d x=x^{3}+C
\]

General solution: \( y=x+\frac{C}{x^{2}} \)

\[
\int \mu q(x) d x=3 x^{3}+C
\]

General solution: \( y=x+\frac{C}{x^{2}} \)

\[
\int \mu q(x) d x=x^{2}+C
\]

General solution: \( y=x^{2}+\frac{C}{x^{2}} \)

\[
\int \mu q(x) d x=x^{3}+C
\]

General solution: \( y=3 x+\frac{C}{x^{2}} \)
Clear my choice
elearning.unimap.edu.my

9:37
89

Given that the integrating factor is μ=x^2. Find ∫μ q(x) d x and the general solution of the equation (d y)/(d x)+(2)/(x) y=3.

∫μ q(x) d x=x^3+C

General solution: y=x+(C)/(x^2)

∫μ q(x) d x=3 x^3+C

General solution: y=x+(C)/(x^2)

∫μ q(x) d x=x^2+C

General solution: y=x^2+(C)/(x^2)

∫μ q(x) d x=x^3+C

General solution: y=3 x+(C)/(x^2)
Clear my choice
elearning.unimap.edu.my

Added by Aaron M.

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