| Literature DB >> 35968544 |
Massimiliano Tani1, Maurizio Manuguerra2, Samia Khan3.
Abstract
We examine the effect of an innovation in an educational context, a class of 500 + first-year economics students at a well-known Australian university. We study whether introducing content in the form of a multimedia presentation has a detectable effect on specific categories of student knowledge. The multimedia presentation has a narrator presenting concepts with images, words, and worked examples. Our key outcome measure is the probability of answering questions correctly on a mid-term test. A quasi-experimental design is followed to offer a causal interpretation of the results. We find that the multimedia presentation markedly increases students' academic outcomes on the test compared to those that did not view the presentation, especially in regards to procedural and evaluative knowledge. An additional survey reveals gains in students' metacognitive knowledge. These findings suggest that multimedia presentations contribute to improved student learning outcomes and offer valuable options at a time of increased online course delivery. The findings also highlight the relevance of investing in education and resources to develop the necessary design skills among academics and staff. Supplementary Information: The online version of this article contains supplementary material available 10.1007/s11423-022-10147-3.Entities:
Keywords: Cognitive load theory; Experiment; Learning type; Multimedia
Year: 2022 PMID: 35968544 PMCID: PMC9362679 DOI: 10.1007/s11423-022-10147-3
Source DB: PubMed Journal: Educ Technol Res Dev ISSN: 1042-1629
Summary Statistics
| Variable | Watched mult. pres | Not watched mult. pres | Difference | Kruskal–Wallis test |
|---|---|---|---|---|
| Demographics | ||||
| Females | .440 | .293 | 0.147 | p-value < .001 |
| (.496) | (.455) | |||
| Age | 19.583 | 20.217 | − 0.634 | p-value < .001 |
| (2.633) | (2.518) | |||
| Born abroad | .301 | .303 | − 0.002 | |
| (.458) | (.459) | |||
| Speaks English | .435 | .442 | − 0.007 | |
| (.496) | (.497) | |||
| Speaks Chinese | .315 | .346 | − 0.031 | p-value < .001 |
| (.464) | (.476) | |||
| Speaks other | .250 | .211 | 0.039 | p-value < .001 |
| (.433) | (.408) | |||
| Late test | .701 | .644 | 0.057 | p-value < .001 |
| (.458) | (.479) | |||
| GPA | 2.58 | 2.10 | 0.480 | p-value < .001 |
| (.719) | (.961) | |||
| Previous test | 7.852 | 7.285 | 0.567 | p-value < .001 |
| (1.332) | (1.677) | |||
| Mark | .718 | .679 | 0.039 | p-value < .001 |
| (.096) | (.109) | |||
| Knowledge types: | ||||
| Declarative | 0.861 | 0.812 | 0.049 | |
| (0.168) | (0.183) | |||
| Conceptual | 0.702 | 0.666 | 0.036 | |
| (0.136) | (0.157) | |||
| Technical | 0.633 | 0.608 | 0.025 | |
| (0.146) | (0.156) | |||
| Contextual | 0.756 | 0.700 | 0.056 | |
| (0.150) | (0.171) | |||
| Evaluative | 0.762 | 0.732 | 0.030 | |
| (0.261) | (0.245) | |||
| N | 182 | 386 |
Baseline results
| Model 1 | Model 2 | Model 3 | |
|---|---|---|---|
| Outcome: probability of answering correctly a test question reflecting: | |||
| Declarative knowledge | N/A | N/A | .027 (.680) |
| Conceptual knowledge | N/A | .067 (< .0001) | .084 (.167) |
| Technical knowledge | N/A | .106 (< .0001) | .201 (.007) |
| Contextual knowledge | N/A | .185 (< .0001) | .246 (.026) |
| Evaluative knowledge | N/A | .151 (< .0001) | .126 (.270) |
| Explanatory variables | |||
| Watched multimedia presentation | .0206 (.007) | .025 (.006) | N/A |
| Ability | .033 (< .0001) | .040 (< .0001) | .045 (< .0001) |
| Age | − .022 (< .0001) | − .026 (< .0001) | − .028 (< .0001) |
| Age2 | .004 (< .0001) | .005 (< .0001) | .005 (< .0001) |
| Later test | − .074 (< .0001) | − .061 (< .0001) | − .063 (< .0001) |
| Intercept | .736 (< .0001) | .640 (< .0001) | N/A |
| Random effects’ standard deviation | 0.258 | 0.267 | 0.267 |
| N | 22,720 | 22,720 | 22,720 |
| AIC | 27,605 | 27,192 | 27,195 |
Note: the coefficients are marginal effects arising from the estimation of the statistical models formalised by Equation (A1) in the Technical Appendix. The AIC of the null is 27,790. The marginal effects in Model 1 and Model 2 measure the increase in the probability to answer correctly questions of the mid-term exam for a unitary increase in the explanatory variable: the unitary increase is from the average value of the explanatory variable when this is continuous, and an increase form 0 to 1 if the explanatory variable is dichotomous. The p-value of each estimate is reported in parenthesis. The contrasts reported under Model 3 compare the probability of answering correctly a question relevant to a specific knowledge type between students with identical observed characteristics but differing only on whether or not they viewed the multimedia presentation
Results obtained on watching ‘pertinent’ multimedia presentation
| Model 1 | Model 2 | Model 3 | |
|---|---|---|---|
| Outcome: probability of answering correctly a test question reflecting | |||
| Declarative knowledge | N/A | N/A | .129 (.133) |
| Conceptual knowledge | N/A | .115 (< .0001) | .072 (.532) |
| Technical knowledge | N/A | .096 (< .0001) | .158 (.113) |
| Contextual knowledge | N/A | .150 (< .0001) | -.054 (.697) |
| Evaluative knowledge | N/A | .118 (< .0001) | .418 (.032) |
| Explanatory variables | |||
| Watched pertinent multimedia presentation | .024 (.020) | .028 (.023) | N/A |
| Ability | .035 (< .0001) | .043 (< .0001) | .045 (< .0001) |
| Age | -.034 (< .0001) | -.039 (< .0001) | -.028 (< .0001) |
| Age2 | .006 (< .0001) | .007 (< .0001) | .007 (< .0001) |
| Later test | -.027 (< .0001) | -.004 (.685) | -.063 (< .0001) |
| Intercept | .719 (< .0001) | .625 (< .0001) | N/A |
| Random effects’ standard deviation | 0.251 | 0.260 | 0.260 |
| N | 15,903 | 15,903 | 15,903 |
| AIC | 19,024 | 18,813 | 18,817 |
The coefficients are marginal effects arising from the estimation of the statistical models formalised by equation (A2) in the Technical Appendix. A multimedia presentation is ‘pertinent’ when the effect of watching multimedia presentation A (B) is measured on a test question on topic A (B). The AIC of the null is 19,148. The marginal effects in Model 1 and Model 2 measure the increase in the probability to answer correctly questions of the mid-term exam for a unitary increase in the explanatory variable: the unitary increase is from the average value of the explanatory variable when this is continuous, and an increase form 0 to 1 if the explanatory variable is dichotomous. The p-value of each estimate is reported in parenthesis. The contrasts reported under Model 3 compare the probability of answering correctly a question relevant to a specific knowledge type between students with identical observed characteristics but differing only on whether or not they viewed the multimedia presentation
Results obtained on viewers only
| Model 1 | Model 2 | Model 3 | |
|---|---|---|---|
| Outcome: probability of answering correctly a test question reflecting | |||
| Declarative knowledge | N/A | N/A | .181 (.091) |
| Conceptual knowledge | N/A | .119 (< .0001) | .003 (.841) |
| Technical knowledge | N/A | .114 (< .0001) | .010 (.936) |
| Contextual knowledge | N/A | .159 (< .0001) | .344 (.077) |
| Evaluative knowledge | N/A | .150 (< .0001) | .224 (.375) |
| Explanatory variables | |||
| Pertinent multimedia presentation | .010 (.3910) | .0116 (.4396) | N/A |
| Ability | .040 (< .0001) | .051 (< .0001) | .057 (< .0001) |
| Age | − .039 (.0011) | − .048 (.0011) | − .050 (.0012) |
| Age2 | .005 (.0012) | .006 (.0012) | .007 (.0011) |
| Later test | − .050 (.0009) | − .025 (.1701) | − .026 (.1905) |
| Intercept | .745 (< .0001) | .639 (< .0001) | N/A |
| Random effects’ standard deviation | 0.134 | 0.148 | 0.150 |
| N | 5,076 | 5,076 | 5,076 |
| AIC | 5,808 | 5,727 | 5,729 |
The coefficients are marginal effects arising from the estimation of the statistical models formalised by equation (A3) in the Technical Appendix. A multimedia presentation is ‘pertinent’ when the effect of watching multimedia presentation A (B) is measured on a test question on topic A (B). The AIC of the null is 8,605. The marginal effects in Model 1 and Model 2 measure the increase in the probability to answer correctly questions of the mid-term exam for a unitary increase in the explanatory variable: the unitary increase is from the average value of the explanatory variable when this is continuous, and an increase form 0 to 1 if the explanatory variable is dichotomous. The p-value of each estimate is reported in parenthesis. The contrasts reported under Model 3 compare the probability of answering correctly a question relevant to a specific knowledge type between students with identical observed characteristics but differing only on whether or not they viewed the multimedia presentation