1986
DOI: 10.1002/tea.3660230105
|View full text |Cite
|
Sign up to set email alerts
|

A comparison of cognitive skills between completes and dropouts in a college physics course

Abstract: Separate tests of mathematics skills, proportions and translations between words, and mathematical expression given the first week of class were correlated with performance for students who completed a college physics course (completes) and students who dropped the course (drops). None of the measures used discriminated between completes and drops as groups. However, the correlations between score on the test of math skills and on both of the measures involving mathematical reasoning (proportions, and translat… Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
2
1
1
1

Citation Types

0
5
0

Year Published

1988
1988
2002
2002

Publication Types

Select...
4
1
1

Relationship

1
5

Authors

Journals

citations
Cited by 7 publications
(5 citation statements)
references
References 10 publications
0
5
0
Order By: Relevance
“…Correlations between cognitive development and science knowledge (rpre = .40, rpost = .60) were similar to results obtained by Fleming and Malone (1983) in their meta-analysis of cognitive level (Piagetian and Bloomian) with elementary science (r = .41), general science (r = .60), life science ( r = .47), and physical science/physics (r = .49), and a college-level study by Lawson et al (1975) among four Piagetian tasks and ACT-Science ( r = .40) and STEP-Science ( r = .50), but were higher than those reported by college-level studies done by Hudson (1986) in a study of college physics students ( r = .22) and Mitchell and Lawson (1988) who used a measure of prior science knowledge ( r = .26). In contrast, coefficients from path analysis were lower and the opposite direction (Ppre = -.29, Ppost = -.05), indicating that students with lower cognitive developmclit did somewhat better on the pretest than students with higher reasoning ability.…”
Section: Direct Indirect and Total Effectsmentioning
confidence: 87%
See 1 more Smart Citation
“…Correlations between cognitive development and science knowledge (rpre = .40, rpost = .60) were similar to results obtained by Fleming and Malone (1983) in their meta-analysis of cognitive level (Piagetian and Bloomian) with elementary science (r = .41), general science (r = .60), life science ( r = .47), and physical science/physics (r = .49), and a college-level study by Lawson et al (1975) among four Piagetian tasks and ACT-Science ( r = .40) and STEP-Science ( r = .50), but were higher than those reported by college-level studies done by Hudson (1986) in a study of college physics students ( r = .22) and Mitchell and Lawson (1988) who used a measure of prior science knowledge ( r = .26). In contrast, coefficients from path analysis were lower and the opposite direction (Ppre = -.29, Ppost = -.05), indicating that students with lower cognitive developmclit did somewhat better on the pretest than students with higher reasoning ability.…”
Section: Direct Indirect and Total Effectsmentioning
confidence: 87%
“…Mitchell and Lawson (1988) reported that Piagetian cognitive development was correlated with a 12-item test of prior knowledge in genetics (r = .26). Ability to perform proportional reasoning tasks and final physics grades showed a moderate correlation of .22 (Hudson, 1986). Walkosz and Yeany (1984) measured the cognitive development using the TOLT and correlated it to the students' course grade (r = .30).…”
Section: Preferred Languagementioning
confidence: 99%
“…In discussing the identification of predictors of dropout versus completion of physics courses, Hudson (1986) confirmed that developing the "magic bullet" in the form of a pretest to predict students as high risk for dropout will not be easy. He recommended taking a closer look at how students think, teasing out those skills in subtle and indirect ways.…”
Section: Discussionmentioning
confidence: 94%
“…Hudson and Rottmann (1981) found a correlation of 0.42 between physics performance measured as a total numerical score on a multiple choice test covering six topics from algebra and trigonometry. Later, Hudson (1986) found a correlation of 0.24 between physics grades and scores on a modification of the test used earlier. Pridmore (1978) concluded that students' mathematical ability in word problems and trigonometry are more important than algebra and geometry for predicting grades at a community college.…”
Section: Introductionmentioning
confidence: 87%