MathematicsMedium38×since 2002Q3549Let y=y1(x)y=y_{1}(x)y=y1(x) and y=y2(x)y=y_{2}(x)y=y2(x) be two distinct solutions of the differential equation dydx=x+y\frac{d y}{d x}=x+ydxdy=x+y, with y1(0)=0y_{1}(0)=0y1(0)=0 and y2(0)=1y_{2}(0)=1y2(0)=1 respectively. Then, the number of points of intersection of y=y1(x)y=y_{1}(x)y=y1(x) and y=y2(x)y=y_{2}(x)y=y2(x) isA0B1C2D3Check answerSkip