MATHEMATICS
Early Math Foundations (K-2)
Build a strong foundation in numbers, counting, basic operations, and shapes through fun, interactive activities.
Example Activity:
Practice counting and number recognition with PBS Kids interactive games.
Mathematics Resources
Our collection of mathematics resources is designed to build confidence and competence at every level. From basic counting to advanced calculus, we've curated engaging, interactive resources that make mathematical concepts clear and accessible.
Each resource includes example activities and direct links to trusted educational websites where you can find practice problems, visual demonstrations, video lessons, and comprehensive learning materials.
MATHEMATICS
Elementary Math (3-5)
Develop skills in multiplication, division, fractions, decimals, and basic geometry through structured learning resources.
Example Activity:
Complete the multiplication and division section on Khan Academy with interactive practice.
Resources:
MATHEMATICS
Middle School Math (6-8)
Master ratios, proportions, expressions, equations, statistics, and probability through comprehensive resources.
Example Activity:
Use Desmos to create and visualize linear equations with interactive graphs.
MATHEMATICS
Algebra (8-10)
Learn to solve equations, work with variables, understand functions, and analyze relationships between quantities.
Example Activity:
Practice solving systems of equations using the Khan Academy interactive exercises.
MATHEMATICS
Geometry (9-11)
Explore shapes, angles, transformations, proofs, and spatial relationships in both 2D and 3D contexts.
Example Activity:
Use GeoGebra to construct geometric figures and explore their properties.
MATHEMATICS
Advanced Math (11-12)
Tackle pre-calculus, calculus, and statistics through comprehensive resources designed for college preparation.
Example Activity:
Study derivatives and integrals using Paul's Online Math Notes with step-by-step explanations.
MATHEMATICS
Applied Mathematics
See how math applies to real-world situations in fields like finance, engineering, coding, and data analysis.
Example Activity:
Explore interactive lessons on cryptography and coding on Brilliant.
Resources:
Mathematical Thinking Skills
Problem Solving
- Understand the problem before attempting to solve it
- Break complex problems into simpler parts
- Try different strategies and approaches
- Look for patterns and relationships
- Work backwards from what you need to find
- Use visual representations when helpful
- Check answers for reasonableness
Logical Reasoning
- Make conjectures and test them
- Use deductive reasoning to draw conclusions
- Form valid arguments based on axioms and definitions
- Identify flaws in reasoning and counterexamples
- Understand the difference between necessary and sufficient conditions
- Analyze the logical structure of mathematical statements
- Apply principles of formal logic
Mathematical Modeling
- Translate real-world situations into mathematical expressions
- Identify relevant variables and relationships
- Use appropriate mathematical tools and representations
- Make reasonable simplifications and assumptions
- Interpret mathematical results in real-world context
- Analyze the limitations of mathematical models
- Refine models based on additional information
Pattern Recognition
- Identify recurring patterns in sequences and data
- Extend patterns to make predictions
- Express patterns using mathematical notation
- Recognize structural similarities across different contexts
- Use patterns to develop generalizations
- Apply pattern recognition to problem-solving
- Connect patterns to mathematical concepts
Mathematical Tools & Calculators
Effective Math Practice Strategies
Regular practice is essential for developing mathematical fluency. These strategies can help make your practice sessions more effective and productive.
Spaced Repetition
Instead of cramming, spread out your practice over time. Review concepts at increasing intervals to strengthen your long-term memory and understanding.
Interleaved Practice
Mix different types of problems rather than focusing on just one topic at a time. This helps you learn to identify which strategies to apply to different problem types.
Teach to Learn
Explaining concepts to others (even if just imaginary) forces you to clarify your thinking and identify gaps in your understanding.
Work Backwards
Practice with solved examples by covering up the solution and trying to solve it yourself, then comparing your approach to the given solution.