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On line Solution of Monovariate Equation:
    Input any unary equation directly, and then click the "Next" button to obtain the solution of the equation.
    It supports equations that contain mathematical functions.
    Current location:Equations > Monovariate Equation > The history of univariate equation calculation > Answer

    Overview: 1 questions will be solved this time.Among them
           ☆1 equations

[ 1/1 Equation]
    Work: Find the solution of equation 1/(x-1)+(2x-1)/(1-x) = 1 .
    Question type: Equation
    Solution:Original question:
     1 ÷ ( x 1) + (2 x 1) ÷ (1 x ) = 1
     Multiply both sides of the equation by:( x 1)
     1 + (2 x 1) ÷ (1 x ) × ( x 1) = 1( x 1)
    Remove a bracket on the left of the equation::
     1 + 2 x ÷ (1 x ) × ( x 1)1 ÷ (1 x ) × ( x 1) = 1( x 1)
    Remove a bracket on the right of the equation::
     1 + 2 x ÷ (1 x ) × ( x 1)1 ÷ (1 x ) × ( x 1) = 1 x 1 × 1
    The equation is reduced to :
     1 + 2 x ÷ (1 x ) × ( x 1)1 ÷ (1 x ) × ( x 1) = 1 x 1
     Multiply both sides of the equation by:(1 x )
     1(1 x ) + 2 x ( x 1)1( x 1) = 1 x (1 x )1(1 x )
    Remove a bracket on the left of the equation:
     1 × 11 x + 2 x ( x 1)1( x 1) = 1 x (1 x )1(1 x )
    Remove a bracket on the right of the equation::
     1 × 11 x + 2 x ( x 1)1( x 1) = 1 x × 11 x x 1(1 x )
    The equation is reduced to :
     11 x + 2 x ( x 1)1( x 1) = 1 x 1 x x 1(1 x )
    Remove a bracket on the left of the equation:
     11 x + 2 x x 2 x × 11( x 1) = 1 x 1 x x 1(1 x )
    Remove a bracket on the right of the equation::
     11 x + 2 x x 2 x × 11( x 1) = 1 x 1 x x 1 × 1 + 1 x
    The equation is reduced to :
     11 x + 2 x x 2 x 1( x 1) = 1 x 1 x x 1 + 1 x
    The equation is reduced to :
     13 x + 2 x x 1( x 1) = 2 x 1 x x 1
    Remove a bracket on the left of the equation:
     13 x + 2 x x 1 x + 1 × 1 = 2 x 1 x x 1
    The equation is reduced to :
     13 x + 2 x x 1 x + 1 = 2 x 1 x x 1
    The equation is reduced to :
     24 x + 2 x x = 2 x 1 x x 1
    This equation has no real solution!


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