| Literature DB >> 35706959 |
Nassar S Al-Nassar1, Ahmed A Alhajjaj2, Abbas Bleady1.
Abstract
The accumulated evidence from developed countries indicates that a large proportion of undergraduates exceed the normal time to obtain their degrees before completing their baccalaureate studies, which has attracted the attention of academics and policy-makers. However, the evidence on degree completion in developing countries is scant to nonexistent. The present study aims to fill this gap by developing a predictive model to explore the impact of the student's preadmission criteria and academic performance indicators on the study length for graduates of the bachelor of business administration (BBA) degree in finance and accounting in a Saudi public university. We used deidentified demographic and academic data from the 2018/2019 cohort of students at the College of Business and Economics (CBE), Qassim University. The dataset is assembled from official administrative student records. Using multinomial logistic regression (MLR), we find that students with a higher college entry age, higher secondary school score percentage, higher General Achievement Test (GAT) score, and higher academic performance in "gatekeeper" quantitative courses, including mathematics, statistics and economics, are more likely to graduate within the normal time to degree. The implications of the findings and future research directions are discussed.Entities:
Keywords: Duration of study; Graduation; Length of study; Multinomial logistic regression; Odds of graduation; Saudi business college; Time to degree; Timely graduation
Year: 2022 PMID: 35706959 PMCID: PMC9189886 DOI: 10.1016/j.heliyon.2022.e09636
Source DB: PubMed Journal: Heliyon ISSN: 2405-8440
Figure 1The Study Conceptual Model. Source: By authors.
Variables included in the logistic regression model.
| Independent variables/predictors | Dependent/Outcome variable |
|---|---|
| Gender (0 = Female, 1 = Male) | G1 = more than 4.5 years |
| Percent Secondary School (value of continuance marks out of 100) | G2 = equal to 4.5 years |
| Percent_GAT (value of continuance marks out of 100) | G3 = less than 4.5 years |
| College_Entry Age (by years) | |
| First_Semester GPA (value of continuance points out of 5) | |
| Major_BBA (0 = Finance, 1 = Accounting) | |
| | |
| Math_1 (value of continuance marks out of 100) | |
| Math_2 (value of continuance marks out of 100) | |
| Stat_1 (value of continuance marks out of 100) | |
| Stat_2 (value of continuance marks out of 100) | |
| | |
| Acct_1 (value of continuance marks out of 100) | |
| Acct_2 (value of continuance marks out of 100) | |
| Fin (value of continuance marks out of 100) | |
| Econ (value of continuance marks out of 100) | |
Source: By authors.
Summary descriptive statistics for the sampled data.
| Variable | Total sample (N = 180) |
|---|---|
| Preadmission criteria | |
| Mean Percent_Secondary School (SD) | 92.94 (5.99) |
| Mean Percent_GAT (SD) | 74.44 (7.89) |
| Mean College_Entry Age (SD) | 17.73 (1.15) |
| Gender | |
| Female, n. (%) | 102 (56.7) |
| Male, n. (%) | 78 (43.3) |
| Mean First_Semester GPA (SD) | 3.71 (0.86) |
| Major_BBA | |
| Finance, n. (%) | 91 (50.6) |
| Accounting, n. (%) | 89 (49.4) |
| Mean Math_1 (SD) | 77.77 (11.18) |
| Mean Math_2 (SD) | 76.76 (12.96) |
| Mean Stat_1 (SD) | 79.64 (12.44) |
| Mean Stat_2 (SD) | 86.09 (11.32) |
| Mean Acct_1 (SD) | 70.80 (10.37) |
| Mean Acct_2 (SD) | 77.46 (9.49) |
| Mean Fin (SD) | 79 (12) |
| Mean Econ (SD) | 81 (9.07) |
| Study length | |
| G1 > 4.5 Y, n. (%) | 88 (48.9) |
| G2 = 4.5 Y, n. (%) | 59 (32.8) |
| G3 < 4.5 Y, n. (%) | 33 (18.3) |
Source: data processed by authors (2020); Note: GAT, General Aptitude Test; GPA, grade point average; BBA, Bachelor of Business Administration; preadmission data (students' performance in secondary school, student performance in GAT, college entry age, and gender), college data (the first semester GPA, specialization in BBA, Math_1, Mathematics in Social Sciences I; Math_2, Mathematics in Social Sciences II; Stat_1, Business Statistics I; Stat_2, Business Statistics II; Acct_1, Intermediate Accounting I, Acct_2, Financial Reporting Analysis; Fin, Corporate Finance; Econ, Project Feasibility Analysis course; SD, Standard Deviation.
The likelihood ratio tests for independent variables.
| Independent variables | df | p value | |
|---|---|---|---|
| Percent_Secondary School | 10.601 | 2 | .005∗∗ |
| Percent_GAT | 6.779 | 2 | .034∗ |
| College_Entry Age | 9.909 | 2 | .007∗∗ |
| First_Semester GPA | 2.975 | 2 | .226 |
| Math_1 | 3.280 | 2 | .194 |
| Math_2 | 6.070 | 2 | .048∗ |
| Stat_1 | 10.026 | 2 | .007∗∗ |
| Stat_2 | 2.470 | 2 | .291 |
| Acct_1 | 3.320 | 2 | .190 |
| Acct_2 | 2.779 | 2 | .249 |
| Fin | .407 | 2 | .816 |
| Econ | 19.498 | 2 | .000∗∗ |
| Gender | 3.463 | 2 | .177 |
| Major_BBA | .219 | 2 | .896 |
Source: data processed by authors (2020); ∗p < 0.05, ∗∗p < 0.01.
Parameter estimates.
| Independent variables/Predictors | The full model | The reduced model | ||
|---|---|---|---|---|
| G2 vs. G1 | G3 vs. G1 | G2 vs. G1 | G3 vs. G1 | |
| Beta (Wald) (Odds ratio) | Beta (Wald) (Odds ratio) | Beta (Wald) (Odds ratio) | Beta (Wald) (Odds ratio) | |
| .077 (2.337) (1.08) .126 | .292 (6.301) (1.34) .012∗ | .086 (3.611) (1.09) .057 | .252 (9.092) (1.29) .003∗∗ | |
| .046 (1.625) (1.05) .202 | .141 (6.223) (1.15) .013∗ | .044 (1.767) (1.05) .184 | .171 (13.665) (1.19) .000∗∗∗ | |
| .270 (1.571) (1.31) .210 | .990 (10.253) (2.69) .001∗∗ | .181 (.808) (1.20) .369 | .688 (8.325) (1.99) .004∗∗ | |
| First_Semester GPA | -.110 (.054) (0.90) .816 | 1.470 (2.434) (4.35) .119 | ||
| Math_1 | .046 (2.178) (1.05) .140 | .075 (2.293) (1.08) .130 | ||
| -.063 (4.602) (.94) .032∗ | .005 (.010) (1.01) .919 | -.028 (1.480) (.97) .224 | .077 (4.791) (1.08) .029∗ | |
| .071 (6.503) (1.07) .011∗ | -.050 (.936) (.95) .333 | .084 (12.357) (1.09) .000∗∗∗ | .039 (1.170) (1.04) .279 | |
| Stat_2 | .046 (1.973) (1.05) .160 | .060 (.886) (1.06) .347 | ||
| Acct_1 | -.014 (.181) (.99) .670 | .067 (1.982) (1.07) .159 | ||
| Acct_2 | .066 (2.534) (1.07) .111 | .054 (.889) (1.06) .346 | ||
| Fin | .009 (.055) (1.01) .814 | .034 (.403) (1.04) .525 | ||
| .094 (6.600) (1.10) .010∗ | -.107 (4.152) (.90) .042∗ | .123 (16.074) (1.13) .000∗∗∗ | -.031 (.678) (.97) .410 | |
| Gender (0 = Female, 1 = Male) | .671 (1.692) (1.96) .193 | -.581 (.572) (.56) .450 | ||
| Major_BBA (0 = Finance, 1 = Accounting) | .202 (.147) (1.22) .702 | -.043 (.003) (.96) .953 | ||
| Likelihood ratio test | ||||
| -2 log likelihood | 190.058 | 226.346 | ||
| Pseudo | Cox and Snell = .631, Nagelkerke = .724, McFadden = .486 | Cox and Snell = .549, Nagelkerke = .629, McFadden = .387 | ||
Source: data processed by authors (2020); ∗p < 0.05, ∗∗p < 0.01, ∗∗∗p < 0.001. Note: The authors round the odds ratio to two significant digits if the leading nonzero digit is four or more; otherwise, they round to three. “For more information about the Rule of Four, see Cole (2015)”.
Figure 2Odds Ratios for G2 vs. G1 Reduced Model Predictors with 95% Wald CI. Source: data processed by authors (2020); Note: G2 = Graduation study length equal to 4.5 years, G1 = Graduation study length more than 4.5 years, CI = Confidence Interval, OR = Odds Ratio, LL = Lower Limit, and UL = Upper Limit.
Figure 3Odds Ratios for G3 vs. G1 Reduced Model Predictors with 95% Wald CI. Source: data processed by authors (2020); Note: G3 = Graduation study length less than 4.5 years, G1 = Graduation study length more than 4.5 years, CI = Confidence Interval, OR = Odds Ratio, LL = Lower Limit, and UL = Upper Limit.
The power of classification.
| Observed (marginal %) | Predicted | |||||||
|---|---|---|---|---|---|---|---|---|
| The full model | The reduced Model | |||||||
| G1 | G2 | G3 | Percent Correct | G1 | G2 | G3 | Percent Correct | |
| G1 (48.9%) | 6 | 3 | 89.8% | 12 | 3 | 83.0% | ||
| G2 (32.8%) | 13 | 3 | 72.9% | 14 | 4 | 69.5% | ||
| G3 (18.3%) | 5 | 4 | 72.7% | 6 | 5 | 66.7% | ||
| Overall Percentage | 53.9% | 29.4% | 16.7% | 81.1% | 51.7% | 32.2% | 16.1% | 75.6% |
Source: data processed by authors (2020).