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Title: Emotion and Learning: Implications for Mathematics Instruction


1
Emotion and LearningImplications for
Mathematics Instruction
  • Matt Roscoe
  • The University of Montana

2
Brain Based Education
  • From a cognitive perspective, learning is
    explained as the building of neural connections
  • A familiarity of basic neural connectivity and
    brain structure leads to greater understanding of
    how the brain thinks, comprehends and ultimately
    learns
  • An understanding of how the brain functions
    points to brain based educational reforms

3
MacLeans Triune Brain Model
4
e-mo-tion, n.
  • A mental state that arises spontaneously rather
    than through conscious effort and is often
    accompanied by physiological changes a feeling
    the emotions of joy, sorrow, reverence, hate, and
    love
  • A state of mental agitation or disturbance
  • The part of the consciousness that involves
    feeling sensibility

5
Cortex-Limbic Relationship
  • Far more neural fibers project from the limbic
    system to the cerebral cortex than the reverse
  • Emotion plays a role in focusing attention from
    competing sensory input
  • Emotion and memory are closely linked

6
Emotion and Education
  • Emotion drives attention, which drives learning,
    memory and problem solving and almost everything
    else we doby not exploring the role that emotion
    plays in learning and memory, our profession has
    fallen decades behind in devising useful
    instructional procedures that incorporate and
    enhance emotion. (Sylwester, 1998)

7
Mathematics Education Slope
  • Standard 1 The student must be able to
    calculate the slope of a line that passes through
    any two points on the coordinate plane.
  • Standard 2 The student must differentiate
    between positive/negative slope.
  • Standard 3 The student must understand the
    meaning of slope in application problems.

8
Mathematics EducationSlope Standard Approach
  • Algebraically define slope
  • Calculate slope for several pairs of points
  • Describe positive and negative slope

9
Mathematics EducationSlope Standard Approach
10
Mathematics EducationSlope Emotional Approach
11
Mathematics EducationSlope Emotional Approach
12
Mathematics EducationSlope Emotional Approach
13
Mathematics EducationSlope Emotional Approach
14
Mathematics EducationSlope Emotional Approach
  • Interpretation Depreciation of -1,923.57 per
    year
  • Follow Up
  • Which cars might have higher/lower rates of
    depreciation? Why?
  • Do any cars have a positive appreciation? Why?
  • Will depreciation always be linear? Why?

15
Mathematics EducationLines Emotional Approach
16
Mathematics EducationLines Emotional Approach
  • The price of cable television has rapidly
    increased in the recent past. Mathematically
    model this trend and use your model to make
    several predictions regarding the future pricing
    of cable television.

17
Mathematics EducationLines Emotional Approach
18
Mathematics EducationLines Emotional Approach
  • Cable TV has steadily raised about 1.51 per
    year. A linear model was used because when a
    steady increase of something is used it is a
    viable way to predict the future. The linear
    model for this particular problem was y 1.508x
    15.581. The model tells us that the increase
    each year is about 1.51 and in 1990 the cost was
    about 15.58. If you plug in x you can
    predict the cost in the year 2010 the cost will
    be about 45.74.
  • (Student Response)

19
Mathematics EducationQuadratics World
Population
  • World population has been increasing rapidly in
    the last century. Accurately predicting world
    population is important from an economic,
    political and social standpoint.

20
Mathematics EducationQuadratics World
Population
21
(No Transcript)
22
Mathematics EducationQuadratics World
Population
23
Mathematics EducationQuadratics World
Population
  • I think the quadratic (y ax2 bxc) better
    illustrates the world population. The past chart
    shows that the population rate rises nearly a
    full billion every 10 years. The quadratic form
    follows this pattern more closely. Notice that
    more of the points line up with the quadratics
    solution.
  • (Student Response)

24
Mathematics EducationQuadratics World
Population
  • Having an accurate count of future population
    makes it possible to make predictions for what
    social needs must be met in the future. It tells
    us how many people will be living in a voting
    district or estimated population of a city. It
    can tell us how much money we will need for
    social program like welfare, or how big to build
    roads leading to growing rural areas. With a
    linear growth model we will not have accurate
    numbers for determining social, political and
    economic needs.
  • (Student Response)

25
References / Contact Info
  • Sylwester, R. (1994, October) How Emotions Affect
    Learning. Educational Leadership, 52 (2), 60-65.
  • Greenberg, J. (1978, November) Memory Research
    An Era of Good Feeling. Science News, 114
    (22), 364-365.
  • Sylwester, R. (1998) Discover Your Brain Emotion
    and Attention. How Our Brain Determines Whats
    Important. Report, Retrieved February 10, 2005
    from the ERIC database.
  • Slywester, R. (1995) A Celebration of Neurons An
    Educators Guide to the Human Brain. Alexandria,
    Virginia ASCD.
  • Caine, R.M., Caine, G.C. (1997) Education on the
    Edge of Possibility. Alexandria, Virginia ASCD.
  • Matt Roscoe
  • University of Montana
  • Missoula, MT 59812
  • (406) 243-6689
  • roscoem_at_mso.umt.edu
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