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Aggeliki Nikolaou
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Aggeliki Nikolaou
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Δημόσιο σχολείο στην Ολλανδία
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Παρουσίαση σε επισκέπτες μαθητές.
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The project was assigned to the Rhodes Junior High school students and it was realised in Rutgers University opensim 3D virtual campus
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δημιουργικοτητα εκπαιδευση καινοτομια
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Εκπαιδευτικό πρόγραμμα με το Rutgers University του New Jersey ( Rick Anderson and Gwenette Writer Sinclair)και το 1ο Γυμνάσιο Ρόδου (Aggeliki Nikolaou) Αγγελική Νικολάου.
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Transfering my experience from last years teaching my young students on how to become creative and how to be Makers. My presentation for an Erasmus plus program.
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Εκπαιδευτικό πρόγραμμα με το Rutgers University του New Jersey ( Rick Anderson and Gwenette Writer Sinclair)και το 1ο Γυμνάσιο Ρόδου (Aggeliki Nikolaou) Αγγελική Νικολάου.
Αξιοποίηση τρισδιάστατου εικονικού περιβάλλοντος/ Educational use of 3D virtu...
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In BC’s nearly-decade-old “new” curriculum, the curricular competencies describe the processes that students are expected to develop in areas of learning such as mathematics. They reflect the “Do” in the “Know-Do-Understand” model. Under the “Communicating” header falls the curricular competency “Explain and justify mathematical ideas and decisions.” Note that it contains two processes: “Explain mathematical ideas” and “Justify mathematical decisions.” I have broken it down into its separate parts in order to understand--or reveal--its meaning. The first part is commonplace in classrooms. By now, BC math teachers—and students—understand that “Explain mathematical ideas” means more than “Show your work.” Teachers consistently ask “What did you do?” and “How do you know?” This process is about retelling, not just of steps but of thinking. The second part happens less frequently. Think back to the last time that you observed a student make—a necessary precursor to justify—a mathematical decision. “Justify” is about defending. Like “explain,” it involves reasoning; unlike “explain,” it also involves opinion and debate. In order to reinterpret the curricular competency “Explain and justify mathematical ideas and decisions,” I will continue to take apart its constituent part “Justify mathematical decisions” and carefully examine the term “mathematical decisions.” What, exactly, is a “mathematical decision”? Below, I will categorize answers to this question. These categories, and the provided examples, may help to suggest new opportunities for students to justify.
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