SUMMARY
The present age problem establishes that a mother is currently 30 years old, while her son is 3 years old. The relationship is defined by the equation where the mother is 10 times the son's age. In six years, the mother will be 36, and the son will be 9, confirming that she will then be four times his age. The calculations demonstrate the validity of these age relationships through algebraic manipulation.
PREREQUISITES
- Basic algebraic manipulation
- Understanding of linear equations
- Knowledge of age-related word problems
- Ability to set up and solve equations
NEXT STEPS
- Practice solving age-related algebra problems
- Learn about systems of equations for more complex scenarios
- Explore real-world applications of algebra in problem-solving
- Study the concept of ratios and proportions in mathematics
USEFUL FOR
Students learning algebra, educators teaching age problems, and anyone interested in improving their problem-solving skills in mathematics.