Suggested: (d2+1)y=x^2 sin2x - solve (d3+2d2+d)y=e 2x+x2+x+sin2x - solve (d2+4)y=e^x+sin2x+cos2x - (d^2-2d+1)y=x^2e^3x-sin2x+3 - (d^2+4)y=e^x+sin2x - d2y/dx2+dy/dx+y=sin2x - sin2x dy/dx-y=tanx - y=sin2x find dy/dx - y sin2x dx-(1+y2+cos2x)dy=0 - if y=sin2x then find dy/dx - dy/dx+y/xlogx=sin2x/logx - y sin2x dx-(y2+cos2x)dy=0 - 3 dy/dx-y cos x=y^4(sin2x-cosx) - (d^(2)y)/(dx^(2))-4dy)/(dx)+4y=8x^(2e^(2x)sin2x - dx+y=sin2x Browse related:
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