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• Integral Step by Step
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• Linear homogeneous differential equations of 2nd order Step-By-Step
• Linear inhomogeneous differential equations of the 1st order Step-By-Step
• Differential equations with separable variables Step-by-Step
• A simplest differential equations of 1-order Step-by-Step

• How to use it?

• Differential equation:
• Equation x*y'-3=0
• Equation x^2*y'=2*x*y+3
• Equation y'=(x^2+x*y+y^2)/x^2
• Equation (1-x)dy-(y-1)dx=0
• Derivative of:
• dy/dx

• Identical expressions

• dy/dx=(xy+ two y-x-2)/(xy- three y+x-3)
• dy divide by dx equally (xy plus 2y minus x minus 2) divide by (xy minus 3y plus x minus 3)
• dy divide by dx equally (xy plus two y minus x minus 2) divide by (xy minus three y plus x minus 3)
• dy/dx=xy+2y-x-2/xy-3y+x-3
• dy divide by dx=(xy+2y-x-2) divide by (xy-3y+x-3)

• Similar expressions

• dy/dx=(xy+2y-x-2)/(xy-3y-x-3)
• dy/dx=(xy+2y-x+2)/(xy-3y+x-3)
• y'=xy+2y-x-2/xy-3y+x-3
• dy/dx=(xy+2y-x-2)/(xy-3y+x+3)
• dy/dx=(xy+2y-x-2)/(xy+3y+x-3)
• dy/dx=(xy-2y-x-2)/(xy-3y+x-3)
• dy/dx=(xy+2y+x-2)/(xy-3y+x-3)