Interdiciplinary & Experiantial Learning

Interdiciplinary & Experiantial Learning

Interdisciplinary activities:

Interdisciplinary activities are learning experiences that connect two or more subjects to help students understand concepts in a holistic and practical way. Instead of studying each subject in isolation, students explore how different areas of knowledge relate to each other in real-life situations.

In the context of Central Board of Secondary Education, interdisciplinary learning is strongly encouraged under competency-based education and experiential learning approaches.

WARLI ART

Simple definition:

Interdisciplinary activities integrate concepts from different subjects to solve a problem or complete a task.

Key features

• Connects different subjects.

• Focuses on real-life situations.

• Encourages critical thinking and creativity.

• Makes learning meaningful and practical.

• Promotes holistic understanding.

Examples of Interdisciplinary Activities

• Mathematics + Science

• Measuring speed, distance, and time in Physics experiments

• Data handling and graph plotting in Science

• Mathematics + Social Science

• Population studies using statistics

• Budget and taxation calculations

• English + Science

• Writing reports on experiments

• Preparing project presentations

• Art + Mathematics

• Symmetry, patterns, and geometric designs (Rangoli, Mandala)

• ICT + All Subjects

• Creating presentations, coding projects, data analysis

• Drawing rangoli, Mandal art or Warli art using symmetry, shapes, and patterns.

Why Interdisciplinary Activities are Important

Enhances Conceptual Understanding
Students learn concepts more deeply when they see connections between subjects.

Promotes Critical Thinking
Encourages analysis, reasoning, and problem-solving across disciplines.

Develops Real-Life Skills
Helps students apply knowledge to real-world situations.

Encourages Collaboration
Students often work in groups, improving teamwork and communication.

Conclusion

Interdisciplinary activities make learning meaningful, engaging, and application-oriented. They prepare students not only for examinations but also for real-world challenges, making education more relevant and effective.

Experiential Learning

Experiential Learning means learning by doing and reflecting on real experiences, rather than only learning from textbooks.

It helps students understand concepts deeply by observing, experimenting, practicing, and applying knowledge in real-life situations. It connects classroom concepts with real-life situations, making learning more meaningful and long-lasting.

Definition

Experiential learning is a student-centred approach where learners gain knowledge through direct experience, activity, and reflection.

Key idea in CBSE

CBSE follows the principle:
“I hear – I forget, I see – I remember, I do – I understand.”

Main features of experiential learning

• Learning through hands-on activities

• Focus on real-life application

• Encourages critical thinking and problem-solving

• Promotes active student participation

Experiential Learning Cycle

Experience – Students perform an activity (experiment/project)

Reflection – They think and discuss what happened

Conceptualization – They understand the concept/theory

Application – They apply learning in new situations 

Examples

Mathematics

Measuring real objects to understand geometry

Collecting data and making graphs

Using maths lab activities 

Types of experiential learning

• Activity-based learning: Using models, charts, manipulatives, or experiments

• Project-based learning: Long-term tasks integrating multiple subjects

• Art-integrated learning: Learning concepts through drawing, music, drama, or craft  Example: Understanding symmetry through rangoli patterns

• Sports-integrated learning: Linking sports activities with academic concepts Example: Calculating speed and time using race data.

• Learning happens through real experience, not rote calculation.

Role of teacher in experiential learning

• Plan meaningful activities

• Provide real-life contexts

• Encourage discussion and reflection

• Guide students instead of giving direct answers

Benefits of experiential learning

• Improves conceptual clarity

• Makes learning joyful and engaging

• Develops life skills

• Enhances retention and understanding

• Aligns with NEP 2020 and CBSE competency-based education

Conclusion

Experiential Learning transforms classrooms into active learning spaces, where students do not just study subjects but experience them. It helps in developing knowledge, skills, and values, preparing students for real-life challenges.

Activity : Designing Hands-on Activities 

 (Duration: 45 minutes)

Pythagoras Theorem by Paper Folding (a Visual Connect)

Learning Objectives: 

At the end of this activity, participants will be able to: demonstrate various hands on activities and methods to participants and make the participants do that (20 minutes)

design hands on experiences for students (25 minutes)

Pre-Preparation: Chart Papers, A4 size Papers, Scissors, Glue Sticks

Procedure:

Divide participants in groups. Provide a square sheet of paper and pencil to each group.Initiate a discussion on how they can use the material provided to them to prove Pythagoras theorem.

After discussing the responses, you may ask them to perform the following activity and clarify that it is one of the ways in which it may be done.

Step 1: Take a square sheet of paper fold it along the diagonal and press it to form a crease and unfold if. (Fig. 1)

Figure 1

Step 2: Fold the bottom of a right corner towards the crease of the diagonal and press it when the edge of the sheet is parallel to the diagonal Fig. 2.

Figure 2

Step 3: Now fold the adjacent side of the square and press, when it lies along the side of the right angle already folded. Fig. (3) and press it to make a crease.

Figure 3

Step 4: Similarly repeat the same step with the remaining two corners. [Fig. 4 and Fig. 5].

Figure 4

Figure 5

Step 5: We have a square with a square hole inside. Unfold and label the square as shown in given figure. Let ABCD be the original square with,

AP = a ,  AQ = b ,  PQ = c

Step 6: Now area of square ABCD= Area of 4 congruent triangles + area of square PQRS.

Figure 6

This proves Pythagoras Theorem

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