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approach
the teacher’s overall belief or philosophy about teaching
method
the general way or system used to teach
strategy
the specific technique or activity used during teaching
teaching approach
the broad philosophy or guiding principle about how teaching and learning should happen.
teaching approach
It reflects the teacher’s beliefs about learners, learning, and instruction.
•learner-centered approach
•constructivist approach
•inquiry-based approach
Examples of Teaching Approaches in Mathematics
teaching method
organized way a teacher delivers instruction based on a chosen approach
methods
more practical and structured than approaches.
•lecture method
•cooperative learning method
•problem-solving method
Examples of Teaching Methods in Mathematics
learner-centered approach
Students actively participate in learning.
learner-centered approach
Students explore patterns and discover formulas themselves instead of listening to long lectures.
constructivist approach
Students build knowledge from experiences
constructivist approach
Students use manipulatives to understand fractions before solving equations symbolically.
inquiry-based approach
Students learn through questioning and investigation.
inquiry-based approach
Students investigate rectangles using grid paper to discover
Lecture Method
Teacher explains concepts directly.
Lecture Method
Teacher demonstrates how to solve a problem.
Cooperative Learning Method
Students work in groups to solve tasks.
Cooperative Learning Method
Groups solve geometry problems collaboratively.
Problem-Solving Method
Students solve mathematical problems systematically.
Problem-Solving Method
Students solve word problems using Polya’s steps: Understand the problem, Devise a plan, Carry out the plan, Look back.
teaching strategy
specific technique, activity, or tool used during instruction to help students learn better.
Strategies
the most specific among the three.
•Think-Pair-Share
•Math Games
•Use of Manipulatives
Examples of Teaching Strategies in Mathematics
Think-Pair-Share
Think individually
Discuss with a partner
Share with the class
Math Games
Math Bingo for multiplication facts
Use of Manipulatives
Students use physical objects.
Use of Manipulatives
using fraction strips to compare fractions
interactive and learner-centered
Through ____ approaches, students become more engaged, confident, and motivated in learning mathematics.
diverse teaching strategies
The use of ______ helps address the different learning styles, abilities, and interests of learners.
explore, reason, communicate, and apply
Effective mathematics instruction should not only focus on computation but also encourage learners to ______ mathematics meaningfully in everyday situations.
varied instructional methods
Teaching Intermediate Mathematics requires teachers to use ____ that promote conceptual understanding, problem-solving skills, critical thinking, collaboration, and real-life application of mathematical ideas.
conceptual understanding, problem-solving skills, critical thinking, collaboration, and real-life application
Teaching Intermediate Mathematics requires teachers to use varied instructional methods that promote ______ of mathematical ideas.
Concrete-Representational-Abstract (CRA) Approach
A sequential instructional method that helps learners understand mathematical concepts gradually.
Concrete-Representational-Abstract (CRA) Approach
This strategy is highly effective because many learners struggle when mathematics is introduced immediately through abstract symbols without concrete understanding.
Concrete Stage
Start with tangible items like blocks or counters to solve problems, allowing students to physically manipulate the math
Representational Stage
Transition students to drawing pictures or diagrams of the problems they previously solved with physical objects.
Abstract Stage
Introduce traditional symbols and numbers to represent mathematical concepts, building on the solid understanding developed in the earlier stages
Problem-solving
develops analytical thinking, logical reasoning, and perseverance.
Step 1: Understand the Problem
Step 2: Devise a Plan
Step 3: Carry Out the Plan
Step 4: Look Back
Problem-Solving Process
Drawing diagrams
Making tables
Looking for patterns
Guess and check
Working backward
example strategies in problem solving
Step 1: Understand the Problem
Students identify:
What is asked?
What information is given?
What operation may be needed
Step 2: Devise a Plan
in this stage, students think of possible strategies or methods that can help solve the problem. Teachers should encourage learners to explore different ways of solving instead of relying on one fixed procedure
Step 3: Carry Out the Plan
In this stage, students implement the strategy they selected during the planning stage.
They carefully perform the mathematical operations, follow the steps systematically, and solve the problem accurately.
Step 4: Look Back
This is the final stage of problem-solving where students review, analyze, and verify their solution.
Many students tend to stop once they obtain an answer, but this stage is essential because it helps learners confirm accuracy, reflect on their thinking, and deepen understanding
Cooperative learning
instructional strategy in which students work together in pair or small groups to accomplish shared learning goals and solve mathematical tasks collaboratively.
•Think-Pair-Share
•Jigsaw Method
•Group Problem-Solving
Common Cooperative Learning Strategies
Repetition
Repeating and reviewing previous formulas, lessons, and information helps students understand concepts more clearly and learn them faster.
Timed testing
Taking a short test and then grading the test in class will help teachers assess student understanding
Pair Work
Group work is a simple strategy that allows students to work and problem solve with a buddy. They can discuss the problems and work together
Manipulation Tools
The use of blocks, fruits, balls, help students learn the basics of place value, addition, subtraction, and other areas of basic math
Math games
Teachers should be sure to incorporate a strategy into games