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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.
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 （x-26）/6+30/(6*（3/4）)+（x-4）/（6*（3/4）*（5/4） ) = （x-4）/5+30/(5*（5/4）)+（x-26）/（5*（5/4）*（3/4）） .
Question type: Equation
Solution:Original question:
Remove a bracket on the left of the equation:：
Remove a bracket on the right of the equation:：
The equation is reduced to :
Remove a bracket on the left of the equation:
Remove a bracket on the right of the equation:：
The equation is reduced to :
Remove a bracket on the left of the equation:
Remove a bracket on the right of the equation:：
The equation is reduced to :
Remove a bracket on the left of the equation:
Remove a bracket on the right of the equation:：
The equation is reduced to :
Remove a bracket on the left of the equation:
Remove a bracket on the right of the equation:：
The equation is reduced to :
Remove a bracket on the left of the equation:
Remove a bracket on the right of the equation:：
The equation is reduced to :
Remove a bracket on the left of the equation:
x=-50
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》
☆1 equations
[ 1/1 Equation]
Work: Find the solution of equation （x-26）/6+30/(6*（3/4）)+（x-4）/（6*（3/4）*（5/4） ) = （x-4）/5+30/(5*（5/4）)+（x-26）/（5*（5/4）*（3/4）） .
Question type: Equation
Solution:Original question:
| ( | x | − | 26 | ) | ÷ | 6 | + | 30 | ÷ | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | + | ( | x | − | 4 | ) | ÷ | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | = | ( | x | − | 4 | ) | ÷ | 5 | + | 30 | ÷ | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | ( | x | − | 26 | ) | ÷ | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) |
| Multiply both sides of the equation by: | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | , | ( | 5 | ( | 5 | ÷ | 4 | ) | ) |
| ( | x | − | 26 | ) | ÷ | 6 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | 30 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | ( | x | − | 4 | ) | ÷ | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | = | ( | x | − | 4 | ) | ÷ | 5 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | + | ( | x | − | 26 | ) | ÷ | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) |
| x | ÷ | 6 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | − | 26 | ÷ | 6 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | 30 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | ( | x | − | 4 | ) | ÷ | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | = | ( | x | − | 4 | ) | ÷ | 5 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | + | ( | x | − | 26 | ) | ÷ | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) |
| x | ÷ | 6 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | − | 26 | ÷ | 6 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | 30 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | ( | x | − | 4 | ) | ÷ | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | = | x | ÷ | 5 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | − | 4 | ÷ | 5 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | + | ( | x | − | 26 | ) | ÷ | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 1 6 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | 30 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | ( | x | − | 4 | ) | ÷ | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | = | x | × | 1 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | + | ( | x | − | 26 | ) | ÷ | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ) |
| Multiply both sides of the equation by: | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | , | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 1 6 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 1 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 |
| x | × | 1 6 | × | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | = | x | × | 1 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 |
| x | × | 1 6 | × | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | = | x | × | 1 5 | × | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 1 | ( | 3 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 6 5 | ( | 3 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 |
| x | × | 1 | × | 3 | ÷ | 4 | × | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | = | x | × | 6 5 | ( | 3 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 |
| x | × | 1 | × | 3 | ÷ | 4 | × | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | = | x | × | 6 5 | × | 3 | ÷ | 4 | × | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 3 4 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | = | x | × | 9 10 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 3 4 | × | 5 | ( | 5 | ÷ | 4 | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 9 10 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 3 4 | × | 5 | ( | 5 | ÷ | 4 | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 9 10 | × | 5 | ( | 5 | ÷ | 4 | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 |
| x | × | 15 4 | ( | 5 | ÷ | 4 | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | = | x | × | 9 2 | ( | 5 | ÷ | 4 | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 15 4 | × | 5 | ÷ | 4 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 9 2 | ( | 5 | ÷ | 4 | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 15 4 | × | 5 | ÷ | 4 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 9 2 | × | 5 | ÷ | 4 | × | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 |
| x | × | 75 16 | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | = | x | × | 45 8 | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) |
| x | × | 75 16 | × | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 45 8 | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) |
| x | × | 75 16 | × | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 45 8 | × | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 |
| x | × | 225 8 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | = | x | × | 135 4 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) |
| x | × | 225 8 | × | 3 | ÷ | 4 | × | ( | 5 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 13 3 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | = | x | × | 135 4 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | − | 4 5 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ) | ( | 6 | ( | 3 | ÷ | 4 | ) | ( | 5 | ÷ | 4 | ) | ) | ( | 5 | ( | 5 | ÷ | 4 | ) | ( | 3 | ÷ | 4 | ) | ) | + | 30 | ( | 6 | ( | 3 | ÷ | 4 | ) | ) |
x=-50
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》