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PRIMUS
Problems, Resources, and Issues in Mathematics Undergraduate Studies
Volume 33, 2023 - Issue 7
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Figures & data

Figure 1. Inquiry in the three layers at the tertiary level [Citation17, p. 279]. (Adopted with permission from the author.)

Figure 1. Inquiry in the three layers at the tertiary level [Citation17, p. 279]. (Adopted with permission from the author.)

Figure 2. A contextual task to motivate students to learn about vertex coloring.

Figure 2. A contextual task to motivate students to learn about vertex coloring.

Figure 3. A simple graph constructed in response to Task 1.

Figure 3. A simple graph constructed in response to Task 1.

Figure 4. A simple directed graph constructed in response to Task 1.

Figure 4. A simple directed graph constructed in response to Task 1.

Figure 5. Defining vertex coloring for students and give them the opportunity to work with Task 1 again.

Figure 5. Defining vertex coloring for students and give them the opportunity to work with Task 1 again.

Figure 6. Providing an opportunity for students to develop their understanding of vertex coloring using a problem-posing task.

Figure 6. Providing an opportunity for students to develop their understanding of vertex coloring using a problem-posing task.

Figure 7. Providing an opportunity for students to develop their understanding of vertex coloring.

Figure 7. Providing an opportunity for students to develop their understanding of vertex coloring.

Figure 8. Providing an opportunity for students to develop their understanding of critical graphs using a problem-posing task.

Figure 8. Providing an opportunity for students to develop their understanding of critical graphs using a problem-posing task.

Figure 9. Providing more opportunities for students to inquire about critical graphs.

Figure 9. Providing more opportunities for students to inquire about critical graphs.

Figure 10. A theorem related to k-critical graph.

Figure 10. A theorem related to k-critical graph.

Figure 11. An integration of IBL with problem-posing activities to introduce a mathematical concept at the undergraduate level.

Figure 11. An integration of IBL with problem-posing activities to introduce a mathematical concept at the undergraduate level.