- Understand the Problem:
- Read the question carefully and identify the given information.
- Visualize the problem and draw a diagram if necessary.
- Identify the unknowns and the relationships between different elements.

- Apply Relevant Geometry Concepts:
- Identify the applicable geometry concepts such as angles, triangles, circles, or polygons.
- Use theorems, formulas, and properties to solve the problem.
- Apply Pythagoras theorem, congruence criteria, similarity criteria, etc., where applicable.
- Use properties of parallel lines, perpendicular lines, angles formed by intersecting lines, etc.

- Break Down the Problem:
- Break down the problem into smaller, manageable parts.
- Identify any patterns or symmetries that could simplify the problem.
- Solve each part step by step and combine the solutions to obtain the final answer.

- Use Algebraic Equations:
- Translate the geometric problem into algebraic equations if required.
- Assign variables to unknown quantities and write equations based on the given information.
- Solve the equations using algebraic methods such as substitution, elimination, or graphing.
- Verify the solution by substituting the values back into the original problem.


- Understand the Problem:
- Read the question carefully and identify the given information.
- Identify the unknowns and the relationships between different variables.
- Determine the type of algebraic problem, such as equations, inequalities, or word problems.

- Simplify and Manipulate Equations:
- Simplify the equations by combining like terms and applying algebraic operations.
- Rearrange the equations to isolate the variable you need to solve for.
- Apply properties of equality and inequalities to manipulate the equations.

- Solve Equations:
- Solve linear equations by performing inverse operations to isolate the variable.
- Solve quadratic equations by factoring, completing the square, or using the quadratic formula.
- Solve systems of equations by substitution or elimination method.
- Use algebraic techniques like synthetic division or long division to solve polynomial equations.

- Interpret and Analyze Solutions:
- Check the solution for extraneous roots or restrictions on the variables.
- Determine the meaning of the solution within the context of the problem.
- Interpret the solution and provide a clear and concise answer.

Remember to practice regularly, understand the underlying concepts, and be familiar with the formulas and theorems relevant to geometry and algebra.