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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.
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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 X/1.01 = 100+(X/1.01*1%*12%）+(X/1.01+100)*0.0003+(X/1.01-100-((X/1.01+100)*0.0003)-(X/1.01*1%*12%))*5% .
    Question type: Equation
    Solution:Original question:
      X ÷
101
100
 = 100 + ( X ÷
101
100
 ×
1
100
 ×
12
100
) + ( X ÷
101
100
 + 100) ×
3
10000
 + ( X ÷
101
100
 − 100 − (( X ÷
101
100
 + 100) ×
3
10000
) − ( X ÷
101
100
 ×
1
100
 ×
12
100
)) ×
5
100
    Remove the bracket on the right of the equation:
     Right side of the equation = 100 + X ÷
101
100
 ×
1
100
 ×
12
100
 + ( X ÷
101
100
 + 100) ×
3
10000
 + ( X ÷
101
100
 − 100 − (( X ÷
101
100
 + 100) ×
3
10000
) − ( X ÷
101
100
 ×
1
100
 ×
12
100
)) ×
5
100
                                               = 100 + X ×
3
2525
 + ( X ÷
101
100
 + 100) ×
3
10000
 + ( X ÷
101
100
 − 100 − (( X ÷
101
100
 + 100) ×
3
10000
) − ( X ÷
101
100
 ×
1
100
 ×
12
100
)) ×
5
100
                                               = 100 +
3
2525
 X + X ÷
101
100
 ×
3
10000
 + 100 ×
3
10000
 + ( X ÷
101
100
 − 100 − (( X ÷
101
100
 + 100) ×
3
10000
) − ( X ÷
101
100
 ×
1
100
 ×
12
100
)) ×
5
100
                                               = 100 +
3
2525
 X + X ×
3
10100
 +
3
100
 + ( X ÷
101
100
 − 100 − (( X ÷
101
100
 + 100) ×
3
10000
) − ( X ÷
101
100
 ×
1
100
 ×
12
100
)) ×
5
100
                                               =
10003
100
 +
3
2020
 X + ( X ÷
101
100
 − 100 − (( X ÷
101
100
 + 100) ×
3
10000
) − ( X ÷
101
100
 ×
1
100
 ×
12
100
)) ×
5
100
                                               =
10003
100
 +
3
2020
 X + X ÷
101
100
 ×
5
100
 − 100 ×
5
100
 − (( X ÷
101
100
 + 100) ×
3
10000
) ×
5
100
 − ( X ÷
101
100
 ×
1
100
 ×
12
100
) ×
5
100
                                               =
10003
100
 +
3
2020
 X + X ×
5
101
 − 5 − (( X ÷
101
100
 + 100) ×
3
10000
) ×
5
100
 − ( X ÷
101
100
 ×
1
100
 ×
12
100
) ×
5
100
                                               =
9503
100
 +
103
2020
 X − (( X ÷
101
100
 + 100) ×
3
10000
) ×
5
100
 − ( X ÷
101
100
 ×
1
100
 ×
12
100
) ×
5
100
                                               =
9503
100
 +
103
2020
 X − ( X ÷
101
100
 + 100) ×
3
10000
 ×
5
100
 − ( X ÷
101
100
 ×
1
100
 ×
12
100
) ×
5
100
                                               =
9503
100
 +
103
2020
 X − ( X ÷
101
100
 + 100) ×
3
200000
 − ( X ÷
101
100
 ×
1
100
 ×
12
100
) ×
5
100
                                               =
9503
100
 +
103
2020
 X − X ÷
101
100
 ×
3
200000
 − 100 ×
3
200000
 − ( X ÷
101
100
 ×
1
100
 ×
12
100
) ×
5
100
                                               =
9503
100
 +
103
2020
 X − X ×
3
202000
 −
3
2000
 − ( X ÷
101
100
 ×
1
100
 ×
12
100
) ×
5
100
                                               =
190057
2000
 +
10297
202000
 X − ( X ÷
101
100
 ×
1
100
 ×
12
100
) ×
5
100
                                               =
190057
2000
 +
10297
202000
 X − X ÷
101
100
 ×
1
100
 ×
12
100
 ×
5
100
                                               =
190057
2000
 +
10297
202000
 X − X ×
3
50500

    
        X≈101.182073 , keep 6 decimal places    
    There are 1 solution(s).

解一元一次方程的详细方法请参阅：《一元一次方程的解法》


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