Algebraic Expression Solver
Solve simple algebraic equations step by step. Find the value of variables in linear equations.
Enter Your Equation
Enter an equation with one variable
Single letter
Example Equations
Click on any example to try it!
About This Solver
This algebraic expression solver can handle simple linear equations with one variable. It shows step-by-step solutions to help you understand the solving process.
Supported operations: Addition (+), Subtraction (-), Multiplication (*), Division (/), and Parentheses ()
Note: This solver is designed for educational purposes and handles basic linear equations. For more complex equations, consider using specialized mathematical software.
How to Use the Algebraic Expression Solver
This calculator helps you solve simple linear equations with one variable. Enter an equation like "2x + 3 = 7" and the solver will find the value of x that makes the equation true.
The solver supports basic operations including addition, subtraction, multiplication, division, and parentheses. It provides step-by-step solutions to help you understand the solving process.
Frequently Asked Questions
This solver handles simple linear equations with one variable. It supports addition, subtraction, multiplication, division, and parentheses. Examples include: 2x + 3 = 7, 3(x - 2) = 9, x/4 + 5 = 8.
Yes! You can use any single letter as your variable. Just enter the letter in the "Variable Name" field. Common choices include x, y, a, b, n, etc.
The step-by-step solution helps you understand how the equation is solved. It shows the original equation, the substitution of the found value, and verification that both sides are equal.
Some equations may have no solution (like 0x = 5) or infinite solutions (like 2x - 2x = 0). This solver will indicate when it cannot find a solution within its search range.
No, this solver is designed for linear equations only. For quadratic equations (like x² + 2x + 1 = 0) or higher-degree polynomials, you would need a more advanced solver.
The solver finds solutions accurate to two decimal places. It uses a numerical method to search for values that satisfy the equation within a tolerance of 0.001.