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    Input any unary equation directly, and then click the "Next" button to obtain the solution of the equation.
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    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 [(91713.4+A+843+8000)-55000-6766.8-843]*3% = 1048.4+A .
    Question type: Equation
    Solution:Original question:
     ((
458567
5
+ A + 843 + 8000)55000
33834
5
843) ×
3
100
=
5242
5
+ A
    Remove the bracket on the left of the equation:
     Left side of the equation = (
458567
5
+ A + 843 + 8000) ×
3
100
55000 ×
3
100
33834
5
×
3
100
843 ×
3
100
                                             = (
458567
5
+ A + 843 + 8000) ×
3
100
1650
50751
250
2529
100
                                             = (
458567
5
+ A + 843 + 8000) ×
3
100
939147
500
                                             =
458567
5
×
3
100
+ A ×
3
100
+ 843 ×
3
100
+ 8000 ×
3
100
939147
500
                                             =
1375701
500
+ A ×
3
100
+
2529
100
+ 240
939147
500
                                             =
569199
500
+
3
100
A
    The equation is transformed into :
     
569199
500
+
3
100
A =
5242
5
+ A

    Transposition :
     
3
100
A A =
5242
5
569199
500

    Combine the items on the left of the equation:
     
97
100
A =
5242
5
569199
500

    Combine the items on the right of the equation:
     
97
100
A = -
44999
500

    By shifting the terms and changing the symbols on toth sides of the equation, we obtain :
     
44999
500
=
97
100
A

    If the left side of the equation is equal to the right side, then the right side must also be equal to the left side, that is :
     
97
100
A =
44999
500

    The coefficient of the unknown number is reduced to 1 :
      A =
44999
500
÷
97
100
        =
44999
500
×
100
97
        =
44999
5
×
1
97

    We obtained :
      A =
44999
485
    This is the solution of the equation.

    Convert the result to decimal form :
      A = 92.781443



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