[" If "y_(1)(x)" and "y_(2)(x)" are solutions of "(dy)/(dx)=y+],[17," where "y_(1)(0)=0&y_(2)(0)=1;" then "],[" number of intersection "],[" points of "y_(1)(x)" and "y_(2)(x)" are "]

If y_(1)(x) and y_(2)(x) are two solutions of (dy)/(dx)+f(x)y=r(x), then y_(1)(x)+y_(2)(x) is solution of : (A) (dy)/(dx)+f(x)y=0 (B) (dy)/(dx)+2f(x)y=r(x)(C)(dy)/(dx)+f(x)y=2r(x)(D)(dy)/(dx)+2f(x)y=2r(x)

If y(x) is a solution of (dy)/(dx)-(xy)/(1+x)=(1)/(1+x) and y(0)=-1 , then the value of y(2) is

If y(x) is a solution of (dy)/(dx)-(xy)/(1+x)=(1)/(1+x) and y(0)=-1 , then the value of y(2) is

If (dy)/(dx)= y sin 2x, y(0)=1 , then solution is

Find the solution of (dy)/(dx)+2/x y=1/x^2, x ne 0 which satisfies y(2)=2y(1)

The solution of (dy)/(dx) + ((y^(2) + y + 1)/(x^(2) + x+1)) = 0 is

Write the value of (dy)/dx at (1,0) where x^2y+y^2+x=0 .