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Student Motivation

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Title: Student Motivation


1
Student Motivation
  • Most of the problems of education are problems
    of motivation.
  • Jean-Jacques Rousseau, 1762

2
Student Motivation
  • Most professional development initiatives are
    aimed at enhancing instruction and strengthening
    curriculum.
  • In recent years, our ability to instruct has
    improved substantially.
  • There is greater consistency in what we teach.
  • We deliver content better now than at any time in
    our history.
  • What is left is student motivation what some
    call the most important issue in education today.
  • The sad truth is that too few students work to
    their potential.

3
What We Know
  • Fact 1 Young children dont need to be rewarded
    to learn.
  • Fact 2 At any age rewards are less effective
    than intrinsic motivation for promoting student
    achievement.
  • Fact 3 Rewards for learning undermine intrinsic
    motivation. (Alfie Kohn (1993))

4
Internal Control Psychology
  • Based on the belief that people are internally,
    not externally motivated.
  • Powerful instructions that are built into our
    genetic structure drive our behavior.
  • The outside world, including all rewards and
    punishments, only provides us with information.
    It does not make us do anything.

5
Choice Theory Needs
  • Survival
  • Belonging or connecting
  • Power or competence
  • Freedom
  • Fun
  • William Glassers (1998)

6
Need for Belonging/Connecting
  • Motivates us to develop relationships and
    cooperate with others.
  • Social, cooperative instruction propels us beyond
    independence toward interdependence and
    community.
  • Building a spirit of connection and community is
    essential to creating a need-satisfying school
    characterized by high achievement.
  • For example, in a teacher-centred mathematics
    classroom that emphasises rules and routines and
    individual drilling, there is little room to meet
    the students needs for autonomy or social
    belonging within the context of mathematics
    learning (Hannula, 2006).

7
Need for Power
  • More than just a drive to dominate.
  • Power is gained through competence, achievement,
    and mastery.
  • When we help students develop responsible ways to
    increase their personal power by gaining academic
    competence, they are less likely to seek power in
    destructive ways.
  • Achievement motivation is connected to the need
    for power and competence.
  • To help students maintain the desire to achieve
    academically, it is imperative to regularly
    remind them of the relevance of what they are
    being asked to learn and to routinely discuss the
    value of academic achievement.

8
Need to be Free/to Choose
  • Having choices is part of what it means to be
    human.
  • Educators need to foster environments that
    provide adequate freedom for students within
    parameters that are safe, developmentally
    appropriate, and supportive of learning.

9
Need to have Fun
  • Each time we learn something new we are having
    FUN.
  • A joyless classroom never inspires students to do
    high-quality academic work on a regular basis.
  • When teachers and kids are having fun, learning
    is deeper and stronger, and students maintain the
    keen desire to learn that characterizes early
    childhood learning centers.

10
Quotes
  • In every measure of mental health and happiness
    that we used, the students who did the best were
    connected students (Good, Grumley, Roy, p.
    47).
  • In short, a body of case studies and clinical
    narratives directs our attention to the engaging
    but elusive idea of social trust as essential for
    meaningful school improvement (Byrd Schneider,
    2003, p. 41).
  • The quality of teacher-student relationships
    is the key for all other aspects of classroom
    management. Classroom management is a key to
    high student achievement. (Marzano Marzano,
    2003, pp 6, 12)

11
Our Internal World
  • Everything we place in our internal world relates
    to our basic needs.
  • It is precisely because it is need-satisfying
    that it becomes part of our internal world.
  • What we put into our internal world is what we
    are willing to work for.
  • If we hope to inspire more students to do
    high-quality work, we need to create learning
    environments that result in more students putting
    school, learning, and working hard into their
    internal world.
  • This occurs when students discover that learning
    helps them connect, be competent, have choices,
    and be free, all in an environment that promotes
    safety and survival.

12
Nonavailing Beliefs
  • Beliefs that have no influence or negatively
    affect learning
  • Mathematics is based on facts, rules, formulas,
    and procedures.
  • Mathematics is mostly about memorizing.
  • Mathematical problems should be solved within
    five to ten minutes.
  • Mathematics is about getting the right answer.
  • Mathematical knowledge is passively handed down
    by some authority figure.
  • Mathematics is not useful in daily life.

13
Nonavailing Beliefs
  • Computation is the key not derivation.
  • Word problems are irrelevant.
  • Mathematics is already known and unchanging and
    the various components of mathematics are
    unrelated.
  • There is only one correct answer and mathematics
    involves searching for that one answer
  • Ability is inherent - only prodigious individuals
    are capable of discovering, creating, or
    understanding it.

14
Nonavailing Beliefs
  • Mathematics is already known and unchanging and
    that the various components of mathematics are
    unrelated.
  • There is only one correct answer and that
    mathematics involves searching for that one
    answer.
  • Formal mathematics (other than , -. x, ) is not
    useful to the task at hand or in daily life as a
    tool or as a skill to enter other fields.
  • Ample research has revealed a negative
    relationship between nonavailing beliefs and
    mathematical performance (Muis, 2004).
  • (Kloosterman Stage, 1992 Mason, 2003
    Schoenfeld, 1988 Cobb, 1986 Frank, 1988
    McLeod, 1992 Spangler, 1992 Garofalo, 1989a
    Mtetwa Garofalo, 1989 Schoenfeld, 1989
    Schommer-Aikins et al., 2005).

15
Mathematics Knowledge Examples
  • 10th grade geometry students tended to have
    higher grades if they were less likely to
    emphasize memorization (Schoenfeld,1989).
  • Students tended to have higher grades if they
    were less likely to believe that success depends
    on memorization or through step-by-step
    procedures (Schoenfeld,1989.
  • Szydliks (2000) study of calculus students also
    revealed that those students who viewed calculus
    as a set of facts and procedures to be memorized
    tended to have an incomplete or contradictory
    understanding of the concept of limits.

16
Mathematics Knowledge Examples
  • Garofalo (1989a) found that secondary school
    students who believed that almost all mathematics
    problems can be solved by the application of
    facts, rules, formulas, and procedures tended to
    approach mathematical tasks in a mechanical
    manner or by relying on memorization.
  • Masons (2003) study revealed that those who
    believed in the importance of understanding
    concepts had higher achievement than those who
    did not believe in the importance of conceptual
    understanding.

17
Nature of Knowing Examples
  • Students with external sources of conviction will
    not make sense of mathematical concepts Szydlik
    (2000).
  • Students who relied on authority for their
    mathematical knowledge never questioned what was
    taught to them and were reluctant to derive
    mathematical knowledge on their own (Garofalo,
    1989a).
  • Students who relied on authority as the main
    source of mathematical knowledge did not perform
    as well on mathematical tasks as those who were
    more self-reliant (Buehl and Alexander, 2005) .
  • Schommer-Aikins, et al. (2000) found a positive,
    predictive relationship between students belief
    in gradual learning and GPA scores.

18
Nature of Knowing Examples
  • Belief in quick learning and belief that
    mathematics is not useful have been shown to have
    a negative relationship with achievement
    (Schommer-Aikins, et al., 2000) .
  • Belief in the speed of knowledge acquisition
    influences the time students engage in problem
    solving and thus affects their performance
    (Schommer, 1990).  

19
Usefulness of Math
  • The perception of mathematics usefulness also
    affects student effort to learn math (Kloosterman
    Cougan, 1994).
  • Schommer- Aikins et al., (2005) study revealed a
    relationship between the two nonavailing beliefs
    of belief in quick learning and belief that
    mathematics is not useful. That is, students who
    believed in quick learning tended to believe that
    mathematics is not useful.
  • Results also indicated that belief in quick
    learning was related to less time trying to solve
    problems, and students who believed that
    mathematics is not useful tended to be
    unsuccessful at problem solving (Schommer-
    Aikins et al., 2005) .

20
Role of Confidence
  • Measures of confidence have been consistently
    shown to be directly related to academic
    performance in mathematics (Kloosterman et al.,
    1996 McLeod, 1992 Reyes, 1984 Schoenfeld,
    1983 Schoenfeld, 1985). Confidence has been
    studied under various constructs, such as
    self-efficacy, self-concept, and attribution
    style (Mone, Baker, Jeffries, 1995 Pajares
    Kranzler, 1995 Stevens, Olivarez, Lan, 2004).

21
Effective Practices
  • A common theme among effective practices is that
    they address underlying psychological variables
    related to motivation, such as competence and
    control, beliefs about the value of education,
    and a sense of belonging. In brief, engaging
    schools and teachers promote students confidence
    in their ability to learn and succeed in school
    by providing challenging instruction and support
    for meeting high standards, and they clearly
    convey their own high expectations for their
    students success.
  • They provide choices for students and they make
    the curriculum and instruction relevant to
    adolescents experiences, cultures, and long-term
    goals, so that students see some value in the
    high school curriculum.

22
Effective Practices
  • Enthusiasm Excitement
  • High Expectations
  • Choice
  • Responsibility
  • Emphasizing Positive
  • Cooperative Learning
  • Encouragement
  • Discipline

23
Effective Practices
  • Authentic Tasks.
  • Genuine Caring.
  • Staff Quality and Camaraderie.
  • High Standards and Individualized Student Goals.
  • Lifelong Learning.
  • Student-Led Conferences.

24
Reflections of a High School Senior
  • Activating the Desire to Learn
  • By Bob Sullo
  • ASCD, 2007
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