x^3dx+(y+1)^2dy=0
Let us solve the differential equation
x3dx+(y+1)2dy=0.x^3dx+(y+1)^2dy=0.x3dx+(y+1)2dy=0.
It follows that
∫x3dx+∫(y+1)2dy=C,\int x^3dx+\int(y+1)^2dy=C,∫x3dx+∫(y+1)2dy=C, and we conclude that the general solution of this differential equation is
x44+(y+1)33=C.\frac{x^4}4+\frac{(y+1)^3}3=C.4x4+3(y+1)3=C.
Need a fast expert's response?
and get a quick answer at the best price
for any assignment or question with DETAILED EXPLANATIONS!
Comments