I incorporate the following methods in a multifaceted way.
Direct Instruction:

Explanation and Demonstration: The teacher explains mathematical concepts and demonstrates procedures step-by-step, ensuring students understand the foundational principles.
Practice and Feedback: Students practice the concepts through exercises, with the teacher providing immediate feedback to correct misunderstandings.
Inquiry-Based Learning:

Problem-Solving Approach: Students are presented with mathematical problems and are encouraged to explore and find solutions on their own or in groups.
Guided Discovery: The teacher facilitates the learning process by guiding students with questions and hints, helping them to discover concepts and solutions independently.
Collaborative Learning:

Group Work: Students work in small groups to solve problems, discuss concepts, and explain their reasoning to each other.
Peer Teaching: Students take turns teaching each other, which reinforces their understanding and builds communication skills.
Use of Technology:

Interactive Software and Apps: Tools like graphing calculators, educational software, and math apps provide interactive and engaging ways to learn mathematical concepts.
Online Resources: Videos, tutorials, and interactive websites offer additional support and enrichment opportunities for students.
Real-World Applications:

Contextual Learning: Relating mathematical concepts to real-world scenarios helps students understand the relevance and importance of what they are learning.
Project-Based Learning: Students undertake projects that require the application of mathematical concepts to solve real-life problems, fostering deeper understanding and practical skills.
Differentiated Instruction:

Tailored Lessons: Adapting lessons to meet the varying needs, abilities, and interests of students ensures that all learners can succeed.
Multiple Representations: Presenting concepts in different ways (visual, auditory, kinesthetic) helps address different learning styles and makes abstract concepts more accessible.
Formative Assessment:

Continuous Assessment: Regular quizzes, assignments, and informal assessments help track student progress and identify areas that need reinforcement.
Feedback and Reflection: Providing constructive feedback and encouraging students to reflect on their learning helps them improve and take ownership of their progress.
Mathematical Discussions:

Classroom Dialogue: Encouraging students to discuss their thought processes and reasoning promotes a deeper understanding and helps them articulate their ideas clearly.
Socratic Method: Using questioning techniques to stimulate critical thinking and draw out ideas from students.
By incorporating a variety of these methods, teachers can create a dynamic and inclusive mathematics classroom that supports all students in developing their mathematical skills and understanding.