Home
Class 12
MATHS
The solution of the differential equatio...

The solution of the differential equation, `f(x)=(dy)/(dx)+f'(x)y=1` is (A) `x=yf(x)+c` (B) `x.f^-1 (x)+c=0` (C) `y=(x+c)/(f(x))` (d) non of these

Promotional Banner

Similar Questions

Explore conceptually related problems

The solution of the differential equation (dy)/(dx)=y/x+(f(y/x))/((f')(y/x)) is

The solution of the differential equation (dy)/(dx)=y/x+(f(y/x))/((f')(y/x)) is

The general solution of the differential equation (y dx-x dy)/y=0 is(A) x y = C (B) x=C y^2 (C) y = C x (D) y=C x^2

The solution of the differential equation (dy)/(dx)-(y(x+1))/(x)=0 is given by y=ex^(x+C) b.x=ye^(x) c.y=x+C d.xy=e^(x)+C

The general solution of the differential equation (y dx-x dy)/y=0 is (A) x y" "=" "C (B) x=C y^2 (C) y" "=" "C x (D) y=C x^2

The general solution of the differential equation (y dx-x dy)/y=0 is (A) x y" "=" "C (B) x=C y^2 (C) y" "=" "C x (D) y=C x^2

The solution of the differential equation (dy)/(dx)+1=e^(x+y), is (x+y)e^(x+y)=0b(x+C)e^(x+y)=0c*(x-C)e^(x+y)=1d(x-C)e^(x+y)+1=0