Early in the school year, a five-year-old shows significantly advanced mathematical ability. Which strategy would most effectively differentiate instruction for this student?

• A. Preparing mathematical problems that require more sophisticated problem solving
• B. Arranging for the student to assist classmates with math-related tasks they find difficult
• C. Recommending that the student's parents/guardians support their child in more demanding mathematical challenges and assignments
• D. Asking the student to demonstrate for the class how to use blocks to create elaborate geometrical patterns

Answer: (A)

When a young learner shows advanced math ability, the aim is to stretch their thinking with tasks that require reasoning, planning, and justification. Preparing mathematical problems that demand more sophisticated problem solving directly matches their readiness by pushing them to devise strategies, explore multiple solution paths, and explain their reasoning. This kind of open-ended, higher-level challenge keeps the student engaged and supports deeper understanding, rather than simply increasing workload or shifting responsibility to others. It also helps develop mathematical fluency and confidence that can transfer to future learning. Other strategies can be helpful in different ways, but they don’t consistently provide the ongoing, higher-order cognitive challenge inside the classroom that this student needs.