Beehive Math Academy
Building Strong Mathematical Thinkers Through Developmental, Evidence-Based Instruction
Mathematics is much more than memorizing facts or solving worksheets. Successful math learners use language, memory, attention, reasoning, visual-spatial skills, executive functioning, and problem-solving every day.
At Beehive Math Academy, we recognize that children develop mathematical thinking over time. Long before children solve multiplication problems or algebraic equations, they must first build a strong foundation in number sense, patterns, language, reasoning, and logical thinking.
Our Developmental Math Academy combines evidence-based mathematics instruction with our whole-child developmental approach to strengthen the underlying skills that help children become confident, flexible, and independent mathematical thinkers.
Whether your child is just beginning to count, struggling with basic arithmetic, or needs support with higher-level mathematical reasoning and problem-solving, our programs are designed to meet children where they are and help them reach their full potential.
Three Developmental Math Pathways
Every child learns mathematics differently. Our curriculum is divided into three developmental pathways that provide instruction based on each child's current level rather than simply their age or grade.
Pathway 1
Early Math Foundations
Preschool through Kindergarten
Mathematical learning begins long before children solve equations.
Our Early Math Foundations program develops the cognitive and developmental skills children need before formal math instruction begins.
Children learn:
Number recognition
Counting
One-to-one correspondence
Comparing quantities
Sorting
Classifying
Matching
Pattern recognition
Shapes
Colors
Size concepts
Measurement vocabulary
Spatial concepts
Sequencing
Beginning graphing
Estimating
Calendar concepts
Time concepts
Early money concepts
Children also develop the language needed to understand mathematical ideas, including words such as more, less, equal, before, after, between, larger, smaller, first, last, and many others.
These foundational concepts prepare children for success in kindergarten and beyond.
Pathway 2
Learning Mathematics
Kindergarten through Second Grade
During the early elementary years, children build the essential skills needed for future mathematical success.
Instruction focuses on developing understanding—not simply memorization.
Students receive explicit instruction in:
Number sense
Place value
Addition
Subtraction
Fact fluency
Counting strategies
Number patterns
Comparing numbers
Skip counting
Measurement
Time
Money
Geometry
Data and graphing
Beginning multiplication concepts
Mathematical vocabulary
Word problems
Children learn why mathematical procedures work while developing confidence and flexible problem-solving skills.
Pathway 3
Mathematical Reasoning & Problem Solving
Third Grade through Middle School
As mathematics becomes more complex, students must use increasingly sophisticated reasoning, organization, and executive functioning skills.
Our advanced intervention program supports students who need help understanding mathematical concepts and applying them in meaningful ways.
Instruction may include:
Multiplication
Division
Fractions
Decimals
Ratios
Percentages
Pre-Algebra concepts
Algebra readiness
Geometry
Measurement
Data analysis
Multi-step problem solving
Mathematical reasoning
Word problem strategies
Critical thinking
Real-world application
Students learn how to analyze problems, select appropriate strategies, explain their thinking, and apply mathematical concepts across academic subjects and everyday situations.
The Five Essential Components of Mathematics
Our instruction is organized around the essential building blocks of mathematical learning.
Number Sense
Children develop a deep understanding of numbers and how they relate to one another.
Skills include:
Counting
Quantity
Magnitude
Comparing numbers
Number relationships
Estimation
Flexible thinking about numbers
Mental math
Computation
Students develop efficient and accurate calculation skills while understanding why mathematical procedures work.
Instruction includes:
Addition
Subtraction
Multiplication
Division
Fact fluency
Strategies for computation
Place value
Algorithms
Mathematical Reasoning
Children learn to think logically and solve unfamiliar problems.
Students practice:
Comparing information
Identifying patterns
Making predictions
Explaining solutions
Choosing strategies
Checking answers
Logical reasoning
Mathematical Language
Understanding mathematics requires understanding mathematical vocabulary.
Children learn:
Mathematical terms
Positional concepts
Quantity words
Comparison vocabulary
Measurement language
Spatial vocabulary
Symbol recognition
Explaining mathematical thinking
Problem Solving & Application
The ultimate goal of mathematics is using knowledge to solve real-world problems.
Students learn to:
Analyze problems
Organize information
Develop plans
Choose strategies
Monitor progress
Revise solutions
Apply mathematics in everyday situations
Building the Skills Behind Mathematics
Strong mathematical performance depends upon many developmental domains working together.
At Beehive Academy, we intentionally strengthen those underlying skills.
Communication & Language
Children who understand mathematical language learn mathematics more efficiently.
We develop:
Receptive language
Expressive language
Mathematical vocabulary
Listening comprehension
Verbal reasoning
Explaining solutions
Following multi-step directions
Strong language skills allow children to understand word problems, teacher instruction, and mathematical discussions.
Executive Functioning
Executive functioning is essential for solving mathematical problems.
Students strengthen:
Attention
Working memory
Planning
Organization
Flexible thinking
Self-monitoring
Inhibitory control
Task persistence
These skills help children remember procedures, organize information, monitor mistakes, and solve increasingly complex problems.
Cognitive Development
Mathematics relies heavily on higher-order thinking.
Children develop:
Reasoning
Pattern recognition
Sequencing
Processing speed
Problem-solving
Decision-making
Flexible thinking
Concept formation
Visual-Spatial Processing
Many mathematical concepts require children to visualize relationships.
Instruction strengthens:
Spatial awareness
Visual discrimination
Mental imagery
Pattern recognition
Shape recognition
Geometry concepts
Graph interpretation
Visual organization
These skills are essential for geometry, measurement, graphing, fractions, place value, and algebra.
Working Memory
Children use working memory throughout every math lesson.
We strengthen their ability to:
Remember multi-step procedures
Hold numbers in mind
Complete mental calculations
Follow sequential directions
Organize information while solving problems
Improved working memory often leads to greater mathematical confidence and efficiency.
Attention & Processing Speed
Students practice:
Sustaining attention
Processing information efficiently
Shifting attention when needed
Ignoring distractions
Completing tasks accurately
Increasing mathematical fluency
Social & Emotional Development
Many children develop anxiety or frustration around mathematics.
Our supportive learning environment helps students build:
Confidence
Persistence
Resilience
Self-esteem
Positive attitudes toward learning
Independence
Motivation
Children learn that mistakes are valuable opportunities for learning and growth.
Our Developmental Math Process
Every child begins with a comprehensive developmental math assessment that identifies both mathematical abilities and the underlying developmental skills that support successful learning.
Instruction follows our four-stage learning model.
Acquisition
Children learn new mathematical concepts through explicit instruction, modeling, and guided practice.
Accuracy & Fluency
Students practice until mathematical skills become accurate, efficient, and automatic.
Generalization
Children apply mathematical concepts across different settings, teachers, materials, and problem types.
Application
Students independently use mathematics to solve academic, real-world, and everyday problems with confidence.
Mathematics Beyond the Classroom
Mathematics is used every day.
Children apply mathematical thinking when they:
Tell time
Count money
Cook and measure
Build projects
Read graphs
Shop
Budget
Play games
Solve problems
Plan activities
Understand schedules
Make decisions
Our goal is to help children become confident thinkers who can use mathematics throughout their lives—not simply complete worksheets or pass tests.
Programs Available
Beehive Math Academy offers:
Preschool Math Readiness
Kindergarten Math Readiness
Early Number Sense Programs
Elementary Math Intervention
Fact Fluency Programs
Small Group Math Instruction
Individual Math Intervention
Problem-Solving Groups
Fractions & Multiplication Intensives
Pre-Algebra Readiness
Summer Math Programs
School-Year Academic Support
Think. Reason. Solve. Succeed.
At Beehive Math Academy, we believe mathematics is about developing confident problem-solvers, logical thinkers, and independent learners.
By combining evidence-based math instruction with developmental teaching strategies, we help children strengthen the communication, cognitive, executive functioning, visual-spatial, and reasoning skills that support mathematical success in school and throughout life.
Strong Foundations. Confident Thinkers. Lifelong Problem Solvers.