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Monday, June 30

Integration of Information and Computer Technology in Instruction Part 1 AQ (Niagara, Summer 2025, Online)

Integration of Information ad Computer Technology Part I is an introductory course primarily intended for elementary and secondary teachers who are interested in learning how to extend and enrich students’ learning through information and communication technology. It focuses on the theory and practice underpinning the delivery of curriculum through the integration of information and communication …

Integration of Information and Computer Technology in Instruction Part 2 AQ (Niagara, Summer 2025, Online)

This course is intended to enhance professional practice, and extend and apply knowledge and skills in the design and delivery of Integration of Information and Computer Technology in Instruction, Part II. The Additional Qualification Course Integration of Information and Computer Technology in Instruction, Part II explores the theoretical foundations, the development of learners, program planning …

Integration of Information and Computer Technology in Instruction Specialist AQ (Niagara, Summer 2025, Online)

The Additional Qualification course: Computers in the Classroom, Specialist  provides candidates with a strong foundation and understanding of the vision and underlying philosophy related to information and communication technology and its integration within a 21st century learning framework. The course is open to candidates who meet the entry requirements identified in Regulation 184/97. The College recognizes …

Mathematics Primary and Junior Part 1 AQ (Niagara, Summer 2025, Online)

Mathematics instruction is a priority in today’s classroom and as teachers we want our students to enjoy, understand and to be successful in the learning of mathematics. Making sense of the mathematics that students are learning is the key to building confidence and a sense that they are able to do it. This course focuses …

Mathematics Primary and Junior Part 2 AQ (Niagara, Summer 2025, Online)

“As teachers become more familiar with which ideas are more complex for students and why, they are better able to ensure that their instruction is at the appropriate developmental level for students, and that it challenges students’ mathematical conceptions in appropriate ways. This minimizes the likelihood of students developing mathematical misconceptions.”(Small,M. (2009). Making Math Meaningful …