| |
Introduction
The growth of web-based courses has generated a number of issues
for lab science instructors. How do students satisfactorily complete
the laboratory component of the course without coming to campus?
Are home labs the equivalent of on-campus labs? Can simulations
replace some or all of traditional hands-on lab? While these questions
remain to be answered, the use of interactive, online simulations
does appear to be one potential avenue for meeting lab instruction
needs and improving student understanding and retention of physics
concepts.
The concept of "learning by doing" is at the heart of
both the behaviorists' and constructivists' support of lab instruction.
Leonard noted that quality lab instruction contained at least three
characteristics: student engagement in scientific inquiry, ability
of students to manipulate the components, and a student experience
designed to build understanding of the theoretical model (1989).
The weakness of the traditional lab design is often in the prescribed
nature of the lab exercise, which rarely includes any one of Leonard's
criteria, especially building any connection between theory and
application. The potential of simulations for assisting students
to build mental models, transfer concepts, and apply theoretical
knowledge to the physical world has been shown in a variety of studies
(Lunetta & Hofstein, 1981; Choi & Genaro, 1987; Thomas &
Hooper, 1991).
The recognition that student preconceptions form a barrier to conceptual
understanding of physics principles as well as problem solving methods
has revealed the need to re-evaluate the basic paradigms of physics
education. Over the last 20 years, this has resulted in the development
of a number of new tools and methods for instruction. Cognitive
research on student learning in traditional physics education (Larkin,
1981; Clement, 1982; McDermott, 1984; Halloun & Hestenes, 1985;
Mestre & Touger, 1989, Hestenes, et al., 1992) has generated
a taxonomy of the preconceived misconceptions about the physical
world, how these misconceptions interfere with student learning
and strategies for overcoming these pre- and misconceptions within
the topic of mechanics, especially kinematics. Physical models and
definitions of motion are clearly not congruent with the preconceptions
of motion that students generally have when entering a physics course.
Preconceptions that interfere with student learning include explicit
definitions of velocity (such as distance divided by time), no recognition
of the difference between velocity and acceleration, no recognition
that changes in direction imply acceleration, and that when an object
reaches the top of its trajectory (momentarily coming to rest in
the vertical direction) that no acceleration exists.
Several people have studied the differences between novice and expert
problem solvers, especially the mental models each has of a given
physical system, and persistence of the novices' naïve theories.
One of the advantages held by experts is the "index" of
experiences that assists the expert to readily identify the important
information associated with a given problem system (Shank, Berman
& Macpherson, 1999). How to get the novice student to recognize
their misconceptions, tear down their mental constructs, and then
build new mental models is the challenge.
Traditional physics instruction, supported by behaviorist theory,
relies upon the teacher-centered method of lecture and example.
This has proven to be ineffective at attending to the persistent
preconceptions students have before entering a college level science
course. On the other hand, constructivists' fundamental assumption
is that an individual's knowledge is a consequence of their experiences
and their construction of these experiences into body of knowledge.
One of Mestre's conclusions is that it is important to provide students
experiences that call into question their naïve theories. He
advocates active participation of the learner in confronting and
discussing contradictory explanation or predictions of physical
phenomena (1991).
There is little dispute that the didactic methods by which physics
has been taught are only effective for a specific class of learners,
however efficient in terms of instructional time and cost they have
been. Radically different approaches based on constructivist learning
theory, although effective, are not practicable within the context
and time constraints of current educational programs. Instruction
that focuses on building causal models bridges the extremes. Teaching
via causal models begins with simple representations of the system,
and then directed activities guide students in applying causal reasoning
to illustrate the mechanisms or models of the simple system at an
intermediate level (White, 1993).
Instructional design for building causal models begins with the
simple introduction of the concept via a "Source Model."
The Source Model serves to introduce the concept through the most
basic representations that are easily understood by or familiar
to the students. Students require time to work with and master manipulating
the Source Model to set up introduction of the "Derived Model."
The Derived Model bridges the gap from simple to intermediate level
conceptualization, and the Derived Model must be connected conceptually
to the Source Model. The Derived Model must build upon the basic
concept(s) of the Source Model, thus creating conceptual linkages
between the two models and promoting transferability of the concept
to generalized examples (Fredericksen, White & Gutwill, 1999).
Importance of Simulations
"Instructional computer simulations" are computer programs
based upon mathematical models based upon either a physical model
or theoretical prediction of the natural world that may be manipulated
by the student user, often without the distractors present in most
traditional representations (Weller, 1996). Thomas & Hooper
noted that interactive programs allow manipulation from the introductory
state through a number of intermediate steps to the final, or goal,
state (1991).
Thomas & Hooper identified four applications for simulations
in instruction:
· Experiencing simulations that prepare students for concepts
to be examined in a traditional manner.
· Informing simulations used to augment or replace textbook
instruction.
· Reinforcing simulations are designed to stay within the
instructional context and reinforce learning.
· Integrating simulations bring together a set of separate
facts or concepts and combine these into a global model of the systems
studied.
Microworlds go beyond the minimally interactive simulations. These
microworlds are based on an underlying set of mathematical models
consistent with the global set of observable phenomena. The environment
not only allows to interact with the simulation, but students are
able to create their own simulations within the constraints of the
global model (Weller, 1996).
Jonassen points out that interactive simulations are able to meet
two of the three elements of student-centered learning environments
(the other element being context). In addition to the simulation
space, the interactivity of the simulations provides students the
opportunity to manipulate the system beyond the traditional constraints
(2000).
The use of microworlds, such as Interactive PhysicsTM, for assisting
students in building conceptual models is supported by several theoretical
perspectives (Jonassen, Peck & Wilson, 1999; Land & Hannafin,
2000). While simNewton does not have the range of capabilities of
Interactive PhysicsTM, it does allow for the creation of web-based,
manipulable simulations that can be used to develop and reinforce
student's creation of causal models.
Simulations provide a potential solution for overcoming existing
student misconceptions. Experiencing simulations that directly challenge
misconceptions were found to influence students in recognizing the
existence of problems in their personal "models" (Posner
& Strike, 1989). Subsequent research by Flick (1990), Weller
(1995), Henessey et al (1995 a, 1995b) and Gorsky and Finegold (1994)
supported the use of interactive simulations as a tool for overcoming
erroneous student preconceptions.
simNewton overview
simNewton is an interactive learning built on ThinkerTools, a simulation
software package developed by White, Frederiksen, et al (1993).
simNewton was created by Han Chin Liu (2002) to be a web-based implementation
of ThinkerTools. In this environment, students see a "dot"
representing an object moving, at first, without friction or gravity.
They are asked to make the dot complete a task such as landing on
an "x." The students can use the keyboard to apply a horizontal
or vertical impulse, which is a hit or a force acting for a very
short duration, to change the motion of the dot. The dot's trajectory
can optionally be graphed as a dot print (rather than a foot print)
path and the motion can be restrained with walls drawn to limit
the motion of the dot. The simNewton lessons used follow White,
et al's intermediate causal model. Each segment begins with simple
representations of motion in one and two dimensions, and then builds
to more complex representations tied to the initial simple representation
of the concept. Activities progress from very simple tasks such
as landing on the dot at a certain velocity, to landing a spaceship
or guiding a massive object around a maze. Friction and gravity
can be added in after the students have experience without them.
Within the activities, the students make predictions of how the
even will go, and then are asked to reflect on how the simulation
matched their predictions. The student-controlled nature of the
environment coupled with the student's ability to test various situations
under constraints places it in the category of a microworld (Jonassen
et al., 1999). The figure below shows some examples of the student
interface for simNewton.
|
|
|
|
One of the simpler tasks
|
A more complicated task
|
The original ThinkerTools was produced in collaboration between
the University of California, Berkeley, and the Educational Testing
Service. It has developed into a comprehensive middle school curriculum
for learning Newtonian mechanics and includes instructor materials,
assessments and other materials for implementation in the classroom.
The curriculum includes real activities intermingled with the simulations,
so that the students can bridge their understanding between the
real and virtual worlds. For example, before beginning the first
simulation activity, the students are given a real croquet mallet
and a ball. They practice hitting the ball so that they can deliver
a unit of impulse to the ball consistently, measured by a sonic
ranger type device or by measuring the distance the ball moves in
the presence of friction such as on carpet. The goal is that the
ball changes its velocity by the same amount for each hit. After
achieving this, the students are asked to complete simple tasks
similar to what they will do in the simulation, such as making the
ball hit the target at a certain velocity. With this experience,
then, the students interact with the simulations, and can transfer
the real motion of the ball to the virtual motion of the dot. The
predictive aspects of the scientific process are developed in depth
in the curriculum. Students can make their own hypotheses and design
and conduct virtual experiments to test them. Students draw their
own conclusions base don't the evidence they see in the experiments.
Although ThinkerTools has been shown to be effective as described
above (Whit, Fredericksen, 1999), Liu looked at whether a subset
of the simulation activities of this type could be used independently
and effectively. Liu created a package of these activities in simNewton,
updating the interface to be web-based (2002). Liu's study tested
simNewton with a group of middle school students and found these
activities to be useful experiences in learning the basic principles
of Newtonian motion.
In contrast to these previous studies, the present study observes
the simNewton activities as they are used as part of the required
curriculum for a college course in physical science, rather than
with volunteer groups of middle school students.
Previous studies have shown that the order of activities in the
unit affects student outcomes. For instance, Brant, Hooper and Sugrue
(1991) found that using simulations before didactic instruction
improved student scores. Studies conducted specifically using ThinkerTools
gave similar results. This is supported by several learning theories
that suggest that students must have an experience base from which
to draw before being able to use symbolic models of the phenomena.
(Andre et al., 1996) In the context of online classes, this offers
a challenge to instructors as to how to guide the order of activities.
Students are able to choose the order or their study activities
to a great extent and in spite of encouragement from the instructor
may complete the components of a unit in a different order. Course
management software allows some control of the order that students
can access materials, but this varies from platform to platform.
The current study uses such controls to direct the order in which
students complete the lab activity and text-based activities in
an online course.
The Experiment
This investigation took place at a medium-sized community college
located in a large mid-western, metropolitan area. Students were
enrolled in an online physical science course with no pre-requisite
requirements. The instructional goals of this course focus on building
a conceptual understanding so students are not assessed on traditional
problem solving ability.
Student access to the course is made through the WebCTTM course
management system, and the designers have taken advantage of the
conditional function in WebCTTM's testing and surveying tools to
ensure that the treatment groups followed their instructional paths.
Before beginning instruction, the students in the treatment groups
completed a pre-test assessing their preconceptions. Submission
of the pre-test was the trigger that released the instructional
components of the course. The first treatment path has the students
complete a review of the lecture notes, homework, and discussion
activities before completing survey assessing their epistemological
beliefs. Although this data is not analyzed here, completion of
the survey was used to trigger the opening of the lab exercise link.
The second treatment reversed the activities before and after the
epistemological belief survey. The control format released all instructional
elements simultaneously, and it used a traditional lab exercise
using cars rolling down a slight incline to measure acceleration.
At the conclusion of the instructional module all students completed
a post-test to assess student learning. The pre-test used questions
from the Halloun & Hestenes assessment (1984), the student attitude
survey is based upon a tool designed by Schommer (1993), and the
post-test included content questions from the original course materials
and the Force Concept Inventory (Hestenes et al., 1992).(Schommer,
1993)
Hypotheses-
o Students that undergo either of the treatment paths will perform
better on the conceptual assessments than the control group.
o The two treatment paths will not demonstrate a significant difference
in their performance on the assessment.
Data Analysis
The first two experimental groups (simNewton before content, SBC,
and simNewton after content, SAC) completed the treatment during
the spring semester while the control group, CON, completed the
traditional lab with the content during the fall.
Pre-test
All students completed a pre-test consisting of ten questions directly
addressing fundamental motion from the Force Concept Inventory prior
to the release of content and lab exercises (possible using the
conditional controls within the course management system). An initial
test for Homogeneity using Levene's test, F(5,55)=..378, p >
0.05, and the kertosis, 1.246 and skew, -0.547, of the data illustrated
that the data set fit the general assumption.
No significant difference was found between the three groups (CON,
M = 5.00, SD = 1.612; SBC, M = 5.33, SD = 1.455; SAC, M = 5.59,
SD = 2.282), F(2,50) = 0.021, p > 0.05. Analysis for temporal
influences were not significant, F(1,60) < 0.001, p > 0.05,
eliminating concerns associated with the delay between course offerings.
Gender analysis was not possible as the subjects in all cases were
skewed towards the female (CON, N = 21, male = 2; SBC, N = 18, male
= 2; SAC, N = 22, male = 2).
A test for correlation was completed between the scores of the pre-test
and that of the post-test (Module 2 Quiz) and very little correlation
was found. When the same test was completed on the reduced set of
questions (explained below) the result was similar (R2 = 0.0316).
The rest of the analysis was completed without correlating the Module
2 Quiz scores with the pre-test scores.
Module 2 Quiz
At the conclusion of the instructional unit the students completed
a twenty-question quiz composed of eleven kinematics questions,
from the Hestene's test, and nine questions from a pool assessing
additional content. Testing for homogeneity using Levene's test,
F(5,55)=0.512, p > 0.05, and the kertosis, 0.007 and skew, 0.307,
of the data illustrated that the data set fit the general assumption.
No significant difference was found between the three groups (CON,
M = 10.95, SD = 3.154; SBC, M = 12.50, SD = 3.400; SAC, M = 11.14,
SD = 3.044), F(2,50) = 1.516, p > 0.05. Analysis for temporal
influences were not significant, F(1,60) < 0.001, p > 0.05,
eliminating concerns associated with the delay between course offerings,
and, as with the pre-test, the gender distribution did not lend
itself to analysis
Hestenes Questions
A more detailed analysis of subject performance on the impact of
the simNewton activities was comprised of the eleven questions from
the Hestene's set. Reliability tests were run on each item and two
were found to be questionable, reducing the reliability coefficient
alpha. Removing these two questions produced increased Alpha from
0.703 to 0.780. Testing for homogeneity on the reduced set of nine
questions using Levene's test, F(2,58)=0.969, p >.05, the kertosis,
-0.745 and skew, 0.004, of the data confirmed that the data fit
the general assumption.
Group Mean Score SD Lab Activity
CON 4.57 2.675 Traditional Acceleration Lab (written) F(2.61) =
2.304,
SBC 6.17 2.007 SimNewton lab before content was given p > 0.05
SAC 4.95 2.400 SimNewton simulation after content was given
No significant difference was found between the three groups (CON,
M = 4.57, SD = 2.675; SBC, M = 6.17, SD = 2.007; SAC, M = 4.95,
SD = 2.400), F(2,61) = 2.304, p > .05. Analysis for temporal
influences were not significant, F(1,60) < .001, p > .05,
eliminating concerns associated with the delay between course offerings,
and, as with the pre-test, the gender distribution did not lend
itself to analysis.
Effect Size and Power
In all three analyses the effect size increased from low in the
pre-test, h2 < .01, to medium in the
Module 2 Quiz, h2 = 0.027, to high in
the Hestene's questions, h2 = 0.074.
While the sample sizes were well within those determined using Pearson-Hartley
tables (for a power of 0.80 a minimum sample size of 15 for each
treatment was estimated), the resulting power determined by SPSS
for each case were all < 0.50.
Discussion
The no significant difference results in both the Module quiz and
reinforced by the examining only the results on the questions from
the Hestene's test imply that the web based simulations using simNewton
were at least as effective as the traditional lab exercise in supporting
students' development of a conceptual understanding of kinematics.
Further, the results do not support the findings of Brant, et al.
that introducing the lab simulation prior to content improved the
development of the student's conceptual framework.
The results of this study are limited by two factors. The results
may only be generalized to female students due to the large imbalance
in gender (approximately 90% in each treatment group). In all cases
the subjects were non-traditional community college students, thus
limiting generalization to no more than the online community college
population.
While the study demonstrated that the simulation laboratory exercise
was at least as effective as the traditional physical lab exercise,
there was hope that the simulation would prove more effective. The
conflicting power results indicate that a more extensive sample
may provide an answer as to whether the simulations are more effective
or not. A study needs to be carefully designed to gather a balanced
population in terms of gender, and it would be of interest to see
if the age of the participants is a factor in the outcomes or effectiveness
of the simulations. There is anecdotal evidence that younger students
of the "video game" generation are more likely to respond
and interact with simulation tools. A more extensive study accounting
for these additional factors should extend the educational community's
understanding of the impact that newer, web-based, interactive tools
may play in developing conceptual understanding of physical systems.
|
|
| |
References
Andre, T (1996) Mission Newton! And Thinker
Tools: Using Prior Simulations to Promote Learning about Motion.
Iowa State University.
Brant, G., Hooper, E., & Sugrue, B. (1991). Which comes first
the simulation or the lecture? Journal of Educational Computing
Research, 7(4), 469-481.
Choi, B.-S., & Gennaro, E. (1987). The effectiveness of using
computer simulated experiments on junior high students' understanding
of the volume displacement concept. Journal of Research in Science
Teaching, 24(6), 539-552.
Clement, J. (1982). Students' preconceptions in introductory mechanics.
American Journal of Physics, 50(1), 66-71.
Frederiksen, J. R., & White, B. Y. (1998). Teaching and Learning
Generic Modeling and Reasoning Skills. Interactive Learning Environments,
5, 33-51.
Frederiksen, J. R., White, B. Y., & Gutwill, J. (1999). Dynamic
mental models in learning science: the importance of constructing
derivational linkages among models. Journal of Research in Science
Teaching.
Halloun, I. A., & Hestenes, D. (1985). Common sense concepts
about physics. American Journal of Physics, 53(11).
Heller, J.I., & Reif, F (1984), Cognition and Instruction,
1, 177.
Hestenes, D., Wells, M., & Swackhamer, G. (1992). Force concept
inventory. The Physics Teacher, 30, 141-158.
Jonassen, D. H., Peck, K. L., & Wilson, B. G. (1999). Learning
with Technology: A Constructivists Perspective. Upper Saddle River,
NJ: Merrill, Prentice Hall.
Jonassen, D. H. (2000). Revisiting Activity Theory as a Framework
for Designing Student-Centered Learning Environments. In D. H.
Jonassen & S. M. Land (Eds.), Theoretical Foundations of Learning
Environments (pp. 89 - 121). Mahwah, NJ: Lawrence Erlbaum Associates.
Land, S. M., & Hannafin, M. J. (2000). Student-Centered Learning
Environments. In D. H. Jonassen & S. M. Land (Eds.), Theoretical
Foundations of Learning Environments (pp. 1 - 19). Mahwah, NJ:
Lawrence Erlbaum Associates.
Larkin, J. (1980). Cognition of Learning Physics. American Journal
of Physics, 49(6), 534-541.
Leonard, W. H. (1989). Ten years of research on investigative
laboratory instruction strategies. Journal of College Science
Teaching, 18(5), 304 - 306.
Liu, Han-Chin (2002). Investigating the use of ThinkerTools to
promote learning of Newton's laws of motion among middle school
students. Iowa State University.
Lunetta, V. N., & Hofstein, A. (1981). Simulations in science
education. Science Education, 3, 243-252.
McDermott, L. C. (1984). Research on conceptual understanding
in mechanics. Physics Today, 24-32.
McDermott, L. C., & Redish, E. F. (1999). Resource Letter
on Physics Education Research.: United States Department of Education.
Mestre, J., & Touger, J. (1989). Cognitive research-what's
in it for physics teachers. The Physics Teacher, 447-456.
Mestre, J. (1991). Learning and instruction in pre-college physical
science. Physics Today, 56-62.
Posner, G. J., & Strike, K. A. (1989). The conseptual ecology
of physics learning. Paper presented at the Annual Meeting of
the American Educational Research Association, San Francisco,
CA.
Redish, E. F. (1994). The implications of cognitive studies for
teaching physics. American Journal of Physics, 62(6), 796-803.
Redish, E. F., Saul, J. M., & Steinberg, R. N. (1997). On
the effectiveness of active-engagement microcomputer-based laboratories.
American Journal of Physics, 65, 45-54.
Redish, E. F. (1998). Millikan Award Lecture: building a science
of teaching physics. American Journal of Physics, 67, 562-573.
Schommer, M. (1993). Comparisons of beliefs about the nature of
knowledge and learning among postsecondary students., University
of Illinois, Urbana-Champagne, IL.
Shchank, R. C., Berman, T. R., & Macpherson, K. A. (1999).
Learning by Doing. In C. M. Reigeluth (Ed.), Instructional-Design
Theories and Models: a New Paradigm of Instructional Theory (Vol.
II, pp. 161 - 182). Mahwah, NJ: Lawrence Erlbaum Associates.
Thomas, R., & Hooper, E. (1991). Simulations: an opportunity
we are missing. Journal of Research on Computing in Education,
23(4), 497 - 514.
Trowbridge, D. E., & McDermott, L. C. (1980). Investigation
of student understanding of the concept of velocity in one dimension.
American Journal of Physics, 48(12), 1020-1028.
Weller, H. G. (1996). Assessing the impact of computer-based learning
in science. Journal of Research on Computing in Education, 28(4),
461-486.
White, B. Y., Frederiksen, J. R., & Spoehr, K. T. (1993).
Conceptual models for understanding the behavior of electrical
circuits. In M. Caillot (Ed.), Learning Electricity and Electronics
with Advanced Educational Technology. New York, NY: Springer Verlag.
White, B. Y. (1993). Intermediate Causal Models: A Missing Link
for Successful Science Education. In R. Glaser (Ed.), Advances
in Instructional Psychology (Vol. 4, pp. 177-251). Hillsdale,
NJ: Lawrence Erlbaum Associates.
White, B. Y., Shimoda, T. A., & Frederiksen, J. R. (1999).
Enabling students to construct theories of collaborative inquiry
and reflective learning: computer support for metacognitive development.
International Journal of Artificial Intelligence in Education,
10(2).
White, B. Y., & Frederiksen, J. R. (in press). Technological
tools and instructional approaches for making scientific inquirt
accessible to all. In M. Jacobsen & R. Kozma (Eds.), Learning
the sciences of the 21st century: theory, research, and the design
of advanced technology learning environments. Mahwah, NJ: Erlbaum.
White, B. Y., & Scwarz, C. V. (in press). Alternative approaches
to using modeling and simulation tools for teaching science. In
N. Roberts & W. Feurzeig & B. Hunter (Eds.), Computer
modeling and simulation in science education. New York, NY: Springer-Verlag.
|
|
|