13SHORT ANSWER4 marksGiven dy1dx−(sin2x)y1=0,y1(1)=5\frac{dy_1}{dx} - (\sin^2 x)y_1 = 0, y_1(1)=5dxdy1−(sin2x)y1=0,y1(1)=5 ; dy2dx−(cos2x)y2=0,y2(1)=1/3\frac{dy_2}{dx} - (\cos^2 x)y_2 = 0, y_2(1)=1/3dxdy2−(cos2x)y2=0,y2(1)=1/3 ; dy3dx−2−x3x3y3=0,y3(1)=3/(5e)\frac{dy_3}{dx} - \frac{2-x^3}{x^3} y_3 = 0, y_3(1)=3/(5e)dxdy3−x32−x3y3=0,y3(1)=3/(5e) . Find limx→0+y1(x)y2(x)y3(x)+2xe3xsinx\lim_{x \to 0^+} \frac{y_1(x)y_2(x)y_3(x) + 2x}{e^{3x} \sin x}limx→0+e3xsinxy1(x)y2(x)y3(x)+2x .Answer2Log in to generate solution