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LEARNING THEORIES
Learning Objectives
By the end of the session, you will be able
to understand:
The school of thought of Behaviorism
Some proponents
Classical conditioning
Application of behaviorism to
mathematics
Implication to teaching and learning
Teaching methods
Introduction
What is Learning?
 Learning is a relatively permanent change in
behavior that is the result of experience.
 During the first half of the twentieth century, the
school of thought known as behaviorism rose to
dominate psychology and sought to explain the
learning process.
 John Broadus Waston was considered the first
Psychologist to use the word Behaviorism
John Broadus Watson (1878–
1958)
• American Psychologist
• Considered first person to use term ‘Behaviorism’
• Considered the mind as being irrelevant to learning
•Commented on child rearing
This was followed in the following year by the book
Behaviorism: An Introduction to comparative Psychology.
In this book, he pushed the study of rats as a useful model for
human behavior.
Behaviorism
Behavioral psychology is the study of
external behavior
• Behavior is objective and observable,
where as what goes on in one’s mind
can never really be known or measured
(the mind is a “black box”)
• Behavior is the response of an
organism to stimuli
Behaviorism
Learning is about strengthening or weakening
connections between the stimulus and
response through reinforcements or non-
reinforcements.
Motivation is assumed to occur mainly
through external motivation (rewards and
punishments).
A reward is only effective to the degree that
the person wants it and a punishment is only
effective to the degree that the person wants
to avoid it.
Some Proponents of Behaviorism
 The following are some of the major figures
associated with learning and the behavioral
school of psychology.
Ivan Pavlov
Edward Thorndike
John Watson
B.F. Skinner
Classical Conditioning
Theory
Pavlov was studying the digestive system of dogs and
became intrigued with his observation that dogs
deprived of food began to salivate when one of his
assistants walked into the room.
He began to investigate this phenomena and
established the laws of classical conditioning.
Skinner renamed this type of learning "respondent
conditioning” since in this type of learning, one is
responding to an environmental antecedent.
Ivan Petrovich Pavlov
 In 1904, he was awarded the
Nobel Prize in physiology for his
work on digestion, and in 1921,
he received the Hero of the
Revolution Award from Lenin
himself.
* 1849  1936
 Most famous of the Russain physiologist
 It was in 1900 that he began studying reflexes,
especially the salivary response.
Classical Conditioning Theory
 Classical Conditioning (Pavlov, Watson)
A natural stimulus that produces a response
(reflex action) is coupled with a conditioned
stimulus so that an association is formed.
NS ---Response
NS + CS--- Response
CS----Response
Learning is developing a new stimuli-
response association. A conditioned stimuli
comes to produce the same response as the
original, natural stimuli
Ivan Pavlov's Classical Conditioning
Before Conditioning
Unconditioned
Stimulus
Unconditioned Response
Neutral Stimulus No Response
Ivan Pavlov's Classical Conditioning
During Conditioning
Unconditioned
Stimulus
Neutral
Stimulus
Unconditioned
Response
Ivan Pavlov's Classical Conditioning
After Conditioning
Conditioned
Stimulus
Conditioned
Response
Classical Conditioning
An example from a learning environment
Unconditioned stimulus Unconditioned response
Teacher instructs pupils to work quietly. Pupils work quietly on tasks.
Conditioned stimulus with additional
stimulus.
Unconditioned response
Teacher instructs pupils to work quietly
while putting her fingers on her lips.
Pupils work quietly on tasks.
Conditioned stimulus Conditioned response
Teacher puts her fingers on her lips. Pupils work quietly on tasks.
(From Bartlett and Burton, 2012, p.197)
APPLICATION TO MATHEMATICS
 Students are taught in teacher-centred lessons
or with direct instruction.
 The mathematics teacher arranges the lesson
in series of steps and therefore give feedback
immediately after students response.
 The mathematics teacher assesses the
students using quiz, test, drill and practice.
 Students are also extrinsically motivated in this
form of teaching in the mathematics
classroom.
APPLICATION TO
MATHEMATICS
The students are thought through the
procedural way of teaching.
The mathematics teachers provide
positive reinforcement every time the
students exhibit desired behavior.
Implication to Teaching
Teachers choose the materials students will
learn from and organize student practice.
Student efforts to organize learning activities
for themselves play little role.
The teacher is seen as the repository of all
knowledge because they hold the view that
the child mind is empty.
Stating clear goal of the teaching
Feedback should given immediately
Teacher needs to reinforce correct response
and discourage the wrong response.
Teaching methods
Lecturing method
Deductive method
Dogmatic method
Humanism
(Learning
Theory)M.S.
Learning Objectives
By the end of the session, you will be able to
understand:
 The school of thought of Humanism
 Some proponents
 Application of Humanism to mathematics
 Implication to teaching and learning
 Teaching methods
Humanism (Learning Theory)
They emphasize the "natural desire" of
everyone to learn. Whether this natural desire
is to learn whatever it is you are teaching,
however, is not clear.
It follows from this, they maintain, that
learners need to be empowered and to have
control over the learning process.
So the teacher relinquishes a great deal of
authority and becomes a facilitator.
Abraham Maslow was one of the first
psychologists devoted to the development of a
humanist approach to psychology.
One of the most significant and influential minds in
humanistic psychology was Carl Rogers.
Other Proponents:
•David Kolb
•Jack Mezirow
•Paolo Freire
Main Proponents
Maslow Rogers
• Teacher acts as facilitator of learning.
• Enables and encourages students
• Enables learning through technology with new
and innovative ways to teach.
• Motivates students and focuses on students in
the classroom.
• Teach general learning skills, foster group
work, and if possible, give a choice of tasks to
the students (Huitt, 2001).
Humanistic Role ofthe Teacher
• Learning is student centered and individualized for
each student
• The main goal for students is to become self-
actualized.
• Students are further motivated and able to learn
according to specific needs through the use of
technology.
• Students also need to take
responsibility for their own
learning and keep their goals realistic
Humanistic Role of the Student
Implications for teaching
Significant learning takes place when the
subject matter is relevant to the personal
interest of the student
Learning is more easily assimilated when
the threat to one self is low
Self initiated learning is the most lasting
and pervasive
Self evaluation is the best way to evaluate
students’ work
Examples of Teaching methods
Cooperative learning
Experimental learning
Discovery learning
Case study
Open seminars
Specific Applications
Treating students with equity: eg; Giving
extra attention to students with disability
in class
Teacher provides good learning
environment for all students
Unbiased teaching on the part of the
teacher
Favorable school policies
COGNITIVE CONSTRUCTIVISM
Learning Objectives
By the end of the session, you will be able to
understand:
 The school of thought of Cognitive
constructivism
 Some proponents
 Application of Cognitive constructivism to
mathematics
 Implication to teaching and learning
 Teaching methods
Background to cognitive constructivism
 Main proponents are Jean Piajet and William Perry
 Having analyzed the behaviorist learning theory,
other educational psychologist such as Jean Piajet
opposed the view that, knowledge is acquired on
observable behavior.
 The cognitivists paid more attention to what went on
“inside the learner’s head that is the mental process
rather than observable behavior
 To them Knowledge comprises active systems of
intentional mental representations derived from past
learning experiences.
Cognitive constructivist view of learning
 Knowledge is constructed through a process of active
discovery
 The role of the instructor is to serve as a facilitator
 Previous knowledge of learner must be considered in
constructing new knowledge (pretesting)
 Learners are intrinsically motivated unlike the behaviorist
approach where learners are motivated by extrinsic factors
 Because learning involves significant restructuring of existing
cognitive structures, successful learning requires a major
personal investment on the part of the learner (Perry 1999,
54).
Implications for teaching
 Students are to assimilate new information based on
existing knowledge. Greater importance is on strategies that
help students to actively assimilate and accommodate new
material
 Students are to investigate their own errors
 Students are to explain and justify their own solutions
 Pose and solve their own problems
 Teachers should orchestrate discussion among learners
 Learning should occur in the context in which it will be used
 Teachers should use a variety of resources to cater for
different learning.
Examples of teaching methods
 Oral (class)discussion
 Films
 Experimentation
 Fieldtrips
 Research projects
Specific application to mathematics
 Some of the applications of cognitive constructivism
teaching are:
 Allowing students to share their existing knowledge
on what the understand by sets and give examples of
sets
 Teacher asks i.e. (find the value of x from the
equation, 2x – 8 = 4) students to solve a question on
the board and explain how he arrived at the answer
 Teacher shares topics (learning theories) to students
to research on and present to the whole class.
this presentation was done
by
BRIGHT ASANTE BRITWUM

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LEARNING THEORIES

  • 2. Learning Objectives By the end of the session, you will be able to understand: The school of thought of Behaviorism Some proponents Classical conditioning Application of behaviorism to mathematics Implication to teaching and learning Teaching methods
  • 3. Introduction What is Learning?  Learning is a relatively permanent change in behavior that is the result of experience.  During the first half of the twentieth century, the school of thought known as behaviorism rose to dominate psychology and sought to explain the learning process.  John Broadus Waston was considered the first Psychologist to use the word Behaviorism
  • 4. John Broadus Watson (1878– 1958) • American Psychologist • Considered first person to use term ‘Behaviorism’ • Considered the mind as being irrelevant to learning •Commented on child rearing This was followed in the following year by the book Behaviorism: An Introduction to comparative Psychology. In this book, he pushed the study of rats as a useful model for human behavior.
  • 5. Behaviorism Behavioral psychology is the study of external behavior • Behavior is objective and observable, where as what goes on in one’s mind can never really be known or measured (the mind is a “black box”) • Behavior is the response of an organism to stimuli
  • 6. Behaviorism Learning is about strengthening or weakening connections between the stimulus and response through reinforcements or non- reinforcements. Motivation is assumed to occur mainly through external motivation (rewards and punishments). A reward is only effective to the degree that the person wants it and a punishment is only effective to the degree that the person wants to avoid it.
  • 7. Some Proponents of Behaviorism  The following are some of the major figures associated with learning and the behavioral school of psychology. Ivan Pavlov Edward Thorndike John Watson B.F. Skinner
  • 8. Classical Conditioning Theory Pavlov was studying the digestive system of dogs and became intrigued with his observation that dogs deprived of food began to salivate when one of his assistants walked into the room. He began to investigate this phenomena and established the laws of classical conditioning. Skinner renamed this type of learning "respondent conditioning” since in this type of learning, one is responding to an environmental antecedent.
  • 9. Ivan Petrovich Pavlov  In 1904, he was awarded the Nobel Prize in physiology for his work on digestion, and in 1921, he received the Hero of the Revolution Award from Lenin himself. * 1849  1936  Most famous of the Russain physiologist  It was in 1900 that he began studying reflexes, especially the salivary response.
  • 10. Classical Conditioning Theory  Classical Conditioning (Pavlov, Watson) A natural stimulus that produces a response (reflex action) is coupled with a conditioned stimulus so that an association is formed. NS ---Response NS + CS--- Response CS----Response Learning is developing a new stimuli- response association. A conditioned stimuli comes to produce the same response as the original, natural stimuli
  • 11. Ivan Pavlov's Classical Conditioning Before Conditioning Unconditioned Stimulus Unconditioned Response Neutral Stimulus No Response
  • 12. Ivan Pavlov's Classical Conditioning During Conditioning Unconditioned Stimulus Neutral Stimulus Unconditioned Response
  • 13. Ivan Pavlov's Classical Conditioning After Conditioning Conditioned Stimulus Conditioned Response
  • 14. Classical Conditioning An example from a learning environment Unconditioned stimulus Unconditioned response Teacher instructs pupils to work quietly. Pupils work quietly on tasks. Conditioned stimulus with additional stimulus. Unconditioned response Teacher instructs pupils to work quietly while putting her fingers on her lips. Pupils work quietly on tasks. Conditioned stimulus Conditioned response Teacher puts her fingers on her lips. Pupils work quietly on tasks. (From Bartlett and Burton, 2012, p.197)
  • 15. APPLICATION TO MATHEMATICS  Students are taught in teacher-centred lessons or with direct instruction.  The mathematics teacher arranges the lesson in series of steps and therefore give feedback immediately after students response.  The mathematics teacher assesses the students using quiz, test, drill and practice.  Students are also extrinsically motivated in this form of teaching in the mathematics classroom.
  • 16. APPLICATION TO MATHEMATICS The students are thought through the procedural way of teaching. The mathematics teachers provide positive reinforcement every time the students exhibit desired behavior.
  • 17. Implication to Teaching Teachers choose the materials students will learn from and organize student practice. Student efforts to organize learning activities for themselves play little role. The teacher is seen as the repository of all knowledge because they hold the view that the child mind is empty. Stating clear goal of the teaching Feedback should given immediately Teacher needs to reinforce correct response and discourage the wrong response.
  • 20. Learning Objectives By the end of the session, you will be able to understand:  The school of thought of Humanism  Some proponents  Application of Humanism to mathematics  Implication to teaching and learning  Teaching methods
  • 21. Humanism (Learning Theory) They emphasize the "natural desire" of everyone to learn. Whether this natural desire is to learn whatever it is you are teaching, however, is not clear. It follows from this, they maintain, that learners need to be empowered and to have control over the learning process. So the teacher relinquishes a great deal of authority and becomes a facilitator.
  • 22. Abraham Maslow was one of the first psychologists devoted to the development of a humanist approach to psychology. One of the most significant and influential minds in humanistic psychology was Carl Rogers. Other Proponents: •David Kolb •Jack Mezirow •Paolo Freire Main Proponents Maslow Rogers
  • 23. • Teacher acts as facilitator of learning. • Enables and encourages students • Enables learning through technology with new and innovative ways to teach. • Motivates students and focuses on students in the classroom. • Teach general learning skills, foster group work, and if possible, give a choice of tasks to the students (Huitt, 2001). Humanistic Role ofthe Teacher
  • 24. • Learning is student centered and individualized for each student • The main goal for students is to become self- actualized. • Students are further motivated and able to learn according to specific needs through the use of technology. • Students also need to take responsibility for their own learning and keep their goals realistic Humanistic Role of the Student
  • 25. Implications for teaching Significant learning takes place when the subject matter is relevant to the personal interest of the student Learning is more easily assimilated when the threat to one self is low Self initiated learning is the most lasting and pervasive Self evaluation is the best way to evaluate students’ work
  • 26. Examples of Teaching methods Cooperative learning Experimental learning Discovery learning Case study Open seminars
  • 27. Specific Applications Treating students with equity: eg; Giving extra attention to students with disability in class Teacher provides good learning environment for all students Unbiased teaching on the part of the teacher Favorable school policies
  • 29. Learning Objectives By the end of the session, you will be able to understand:  The school of thought of Cognitive constructivism  Some proponents  Application of Cognitive constructivism to mathematics  Implication to teaching and learning  Teaching methods
  • 30. Background to cognitive constructivism  Main proponents are Jean Piajet and William Perry  Having analyzed the behaviorist learning theory, other educational psychologist such as Jean Piajet opposed the view that, knowledge is acquired on observable behavior.  The cognitivists paid more attention to what went on “inside the learner’s head that is the mental process rather than observable behavior  To them Knowledge comprises active systems of intentional mental representations derived from past learning experiences.
  • 31. Cognitive constructivist view of learning  Knowledge is constructed through a process of active discovery  The role of the instructor is to serve as a facilitator  Previous knowledge of learner must be considered in constructing new knowledge (pretesting)  Learners are intrinsically motivated unlike the behaviorist approach where learners are motivated by extrinsic factors  Because learning involves significant restructuring of existing cognitive structures, successful learning requires a major personal investment on the part of the learner (Perry 1999, 54).
  • 32. Implications for teaching  Students are to assimilate new information based on existing knowledge. Greater importance is on strategies that help students to actively assimilate and accommodate new material  Students are to investigate their own errors  Students are to explain and justify their own solutions  Pose and solve their own problems  Teachers should orchestrate discussion among learners  Learning should occur in the context in which it will be used  Teachers should use a variety of resources to cater for different learning.
  • 33. Examples of teaching methods  Oral (class)discussion  Films  Experimentation  Fieldtrips  Research projects
  • 34. Specific application to mathematics  Some of the applications of cognitive constructivism teaching are:  Allowing students to share their existing knowledge on what the understand by sets and give examples of sets  Teacher asks i.e. (find the value of x from the equation, 2x – 8 = 4) students to solve a question on the board and explain how he arrived at the answer  Teacher shares topics (learning theories) to students to research on and present to the whole class.
  • 35. this presentation was done by BRIGHT ASANTE BRITWUM