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The role of metacognitive skills in learning to solve problems

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Study III: added value <strong>of</strong> the task model 131<br />

between team members whilst play<strong>in</strong>g KM Quest, s<strong>in</strong>ce face-<strong>to</strong>-face conversation<br />

was not allowed dur<strong>in</strong>g these sessions. In table 6.17 the absolute<br />

number <strong>of</strong> contributions <strong>in</strong> both conditions is given. <strong>The</strong> category<br />

‘Meta’ represents the aggregated variable for the use <strong>of</strong> <strong>metacognitive</strong><br />

<strong>skills</strong> (see page 112). Its value was calculated by summ<strong>in</strong>g up the scores<br />

<strong>of</strong> all <strong>metacognitive</strong> activities that were def<strong>in</strong>ed <strong>in</strong> the cod<strong>in</strong>g scheme.<br />

This value was calculated for GROUP, TOOL and KM separately.<br />

Cog Tas Meta Total<br />

No model condition GROUP 1037 200 1180 2417<br />

TOOL 108 29 20 157<br />

KM 1796 266 929 2991<br />

Total 2941 495 2129 5565<br />

Model condition GROUP 2138 601 3450 6189<br />

TOOL 195 94 100 389<br />

KM 2647 483 1909 5039<br />

<strong>to</strong>tal 4980 1178 5459 11617<br />

Total 7921 1673 7588 17182<br />

Table 6.17. Absolute number <strong>of</strong> contributions over several categories <strong>of</strong> the cod<strong>in</strong>g<br />

scheme <strong>in</strong> both conditions.<br />

Students <strong>in</strong> the no-model condition on average make 241.96 contributions<br />

(SD = 72.44). <strong>The</strong> absolute number <strong>of</strong> contributions per student<br />

<strong>in</strong> this condition varies from 154 <strong>to</strong> 378. In the model condition, students<br />

make on average 505.09 contributions (SD = 221.51). <strong>The</strong> range<br />

<strong>of</strong> contributions per student <strong>in</strong> the model condition varies from 177 <strong>to</strong><br />

960. It appears that <strong>in</strong> the model condition twice as many contributions<br />

are made as <strong>in</strong> the no-model condition . No outliers or extremes are<br />

present <strong>in</strong> the data set for the <strong>to</strong>tal amount <strong>of</strong> contributions made.<br />

First, the relation between the <strong>to</strong>tal number <strong>of</strong> contributions per team<br />

member and results on the post-tests was <strong>in</strong>vestigated. For this, a correlation<br />

analysis was performed. No significant relations exist.<br />

Next, both conditions are compared. <strong>The</strong> <strong>to</strong>tal number <strong>of</strong> contributions<br />

per condition is normalised. As a consequence, each condition represented<br />

50% <strong>of</strong> the <strong>to</strong>tal amount <strong>of</strong> contributions made (see table 6.18).<br />

Several significant differences exist between the average percentage <strong>of</strong><br />

remarks <strong>in</strong> specific categories across conditions. Students <strong>in</strong> the model<br />

condition score significantly higher on G TASK than students <strong>in</strong> the<br />

no-model condition (T = -1.74, p < 0.05). <strong>The</strong> students <strong>in</strong> the model

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