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Gagne’s Contribution s to Mathematics Learning

Gagne's contri. to math

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As the name suggests all the efforts that Gagne would have expended towards the evolution of Math teaching and learning in a powerpoint presentation.

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Page 1: Gagne's contri. to math

Gagne’s Contributions

to Mathematics

Learning

Page 2: Gagne's contri. to math

Outline • Introduction• Gagne’s Nine Levels of Instruction• Gagne’s Hierarchy of learning• Types or categories of learning outcomes• Types of learning• Indicators of learning outcome achievement• Principles of Gagne’s hierarchical classifications• Implications for learning Mathematics• Summary• References

Page 3: Gagne's contri. to math
Page 4: Gagne's contri. to math

•Capture attention

•Curiosity motivates students to learn

•Thought provoking questions

Page 5: Gagne's contri. to math

•Initiates expectancy

•Motivates to complete the lesson

•Example: upon completing the lesson...

Page 6: Gagne's contri. to math

•Associations facilitate the learning process

•Encoding and storing information in long term memory is easier

Page 7: Gagne's contri. to math

•Chunking and organizing meaningfully

•Explained and then demonstrated

Page 8: Gagne's contri. to math

•Provide students with illustrations of content–Examples–Non-examples–Graphical representation

–Analogies

Page 9: Gagne's contri. to math

•Practice new skill or behaviour

•Confirms correct understanding

•Repetition increases retention

Page 10: Gagne's contri. to math

•Provide feedback

•Questions should be used for comprehension and encoding purposes.

Page 11: Gagne's contri. to math

•Give opportunities for independent post tests.

•No coaching feedback or hints.

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•Opportunity to transfer learning.

•Provides diverse practice to generalize the capabilities.

Page 13: Gagne's contri. to math

Gagne’s Gagne’s Hierarchy of Hierarchy of

LearningLearning

Page 14: Gagne's contri. to math

•Focus

-Categories of learning outcomes

-Types of learning

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Importance of aImportance of a HierarchyHierarchy

•defines a sequence of instruction.

•defines what intellectual skills are to be learned.

•emphasizes a difference in instruction

Page 16: Gagne's contri. to math

Categories of Learning Categories of Learning OutcomesOutcomes

•Verbal information

•Intellectual skills–Concepts–Rule–Problem solving

Page 17: Gagne's contri. to math

•Cognitive strategies

•Motor skills

•Attitudes

Page 18: Gagne's contri. to math

Types of Learning Types of Learning Outcomes & how they Outcomes & how they

areareDDemonstratedemonstrated

Page 19: Gagne's contri. to math

Intellectual Skills•Concepts- labeling ,classifying•Rules-applying , demonstrating

•Problem solving- generating

Page 20: Gagne's contri. to math

Cognitive Strategies •used for learning

-Attention-Encoding-Rehearsal-Retrieval

Page 21: Gagne's contri. to math

•Verbal information–Stated information

•Motor Skills–Physical performance

•Attitudes–Demonstrating preference

Page 22: Gagne's contri. to math

Types of learningTypes of learning

•Signal learning•Stimulus-response learning•Chaining •Verbal association

Page 23: Gagne's contri. to math

Types of learning Types of learning (cont’d)(cont’d)

•Discrimination•Concept Learning •Rule Learning •Problem Solving

Page 24: Gagne's contri. to math

Principles•Different instruction

different learning outcomes.

•Events of learning stimulates the conditions of

learning.

Page 25: Gagne's contri. to math

•Varied instructional events different learning outcomes.

•Hierarchies define intellectual skills and also a sequence of instruction.

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•Stimulating recall essential to begin instruction.

•Learning requires direct presentation of appropriate stimuli.

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•Appropriate stimuli before instruction.

•Feedback end of each learning activity.

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Implications for learning mathematics

•vary instructional approaches and techniques.

•relevant learning activities to the type of learning outcome required.

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•organise learning activities from simple to complex

•plan for a variety or wide range of outcomes

•consider how learning could be demonstrated

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•vary assessment modes authentic/traditional

•design instruction using nine events as a base

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•provide alternative activities for practice, transfer and reinforcement

•cater for different cognitive abilities

Page 32: Gagne's contri. to math

Conclusion

• “Learning is something that takes place inside a person’s head-in the brain.” (Robert Gagne, 2005)

• Gagne theory proposes relationship between instructional events, outcomes and cognitive processes.

• Learning activities must be varied and sequenced.

Page 33: Gagne's contri. to math

Thank You!

The End

Questions?????????Presenters: Banfield, Rohna

Grant, TeshiaLyons, Bernicia