MFPC111 LU 3: Teaching and Learning in Foundation Phase Mathematics

0.0(0)
studied byStudied by 0 people
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
Card Sorting

1/19

flashcard set

Earn XP

Description and Tags

Flashcards for reviewing Foundation Phase Mathematics lecture notes.

Study Analytics
Name
Mastery
Learn
Test
Matching
Spaced

No study sessions yet.

20 Terms

1
New cards

What are the key ways children attain knowledge and skills according to Naude & Meier?

Observation and Imitation, Play and Exploration, Trial and Error, Language and Communication, Social Interaction, Guided Instruction (Scaffolding), Repetition and Practice, Hands-on Experiences

2
New cards

What does the CRA method stand for?

Concrete, Representational, Abstract

3
New cards

What is the significance of Thinking Maps in cognitive development?

Thinking Maps enhance higher-order thinking by encouraging learners to analyze, evaluate, and synthesize information.

4
New cards

How do Thinking Maps cater to diverse learning styles?

Thinking Maps cater to visual, auditory, and kinesthetic learners.

5
New cards

What is internal representation of knowledge?

Mental models, ideas, or concepts that exist within a person's mind.

6
New cards

Give an example of internal representation in math.

Visualizing a geometric shape (imagining a triangle in your mind).

7
New cards

What is external representation of knowledge?

Physical or observable ways knowledge and concepts are communicated or recorded outside the mind.

8
New cards

Give an example of external representation in math.

Drawing a graph to represent data.

9
New cards

Describe the learning process involving internal and external representation.

Internal Understanding -> External Representation -> Feedback Loop -> Deeper Internal Understanding

10
New cards

What is procedural learning?

Acquiring the steps or methods needed to perform a task or solve a problem; the 'how' of a process.

11
New cards

Give an example of procedural learning in math.

Solving a long division problem step-by-step.

12
New cards

What is a weakness of procedural learning?

Students may follow procedures mechanically without understanding why they work.

13
New cards

What is conceptual learning?

Understanding the underlying principles, ideas, and relationships behind a concept or process; the 'why' of a concept.

14
New cards

Give an example of conceptual learning in math.

Understanding why 500c = R5.

15
New cards

What is a strength of conceptual learning?

Enables students to transfer knowledge to new situations or problems.

16
New cards

According to Rittle-Johnson & Wagner (1999), what is procedural knowledge?

Action sequences for solving problems

17
New cards

List the levels of cognitive demand.

Memorization, Procedures without Connections, Procedures with Connections, Doing Mathematics

18
New cards

Why is it important to begin with conceptual learning?

To develop a foundation of understanding the 'why' behind a concept.

19
New cards

Name the four key processes to understanding mathematics.

Concrete Experiences, Language, Pictures, Symbols

20
New cards

What do 'pictures' include for understanding mathematics?

All kinds of charts, graphs, pictograms and sorting diagrams and, especially, the picture of number as provided in number strips and number lines.