David is 30 years old. His father is 6 years younger than David. How old is his father?
Answer:
24 years old
Identify the given information
Set up the equation
Substitute values
Calculate
Final answer
Age problems help understand relationships between ages and develop subtraction skills.
Use this 5-step strategy for any word problem you encounter:
Read the entire problem at least twice. Don't rush - understanding is key. Identify what question is being asked.
List all the given facts, numbers, and what you need to find. Underline or highlight key data.
Translate words into math. Use variables for unknowns. Choose the right formula or create an equation.
Solve step by step. Show your work. Keep calculations organized and double-check arithmetic.
Does your answer make sense in context? Check units. Re-read the question to ensure you answered what was asked.
Remember: R-I-S-E-S = Read, Identify, Set up, Execute, Sanity check
Age problems often involve time relationships (years ago, years from now). Set up equations comparing ages at different times.
Write out what each variable represents. For example: "Let x = current age" is clearer than just "x = age." This prevents confusion when solving.
Once you have an answer, plug it back into the original problem (not just your equation). Does it satisfy all the conditions stated?
Diagrams, tables, and visual representations help organize information and reveal relationships that aren't obvious from text alone.
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