Difference between revisions of "Kristen Savastano"
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My name is Kristen Savastano. I am a high school mathematics teacher in a public school in New York. I primarily teach geometry, but also teach an algebra II course as well as SAT preparation. I have a Bachelor's degree in Mathematics: Adolescent Education from SUNY Cortland. I also have a Master's degree in Literacy grades 5-12 from SUNY New Paltz. I am now working on a Master's degree in Curriculum Design and Instructional technology from SUNY Albany. | My name is Kristen Savastano. I am a high school mathematics teacher in a public school in New York. I primarily teach geometry, but also teach an algebra II course as well as SAT preparation. I have a Bachelor's degree in Mathematics: Adolescent Education from SUNY Cortland. I also have a Master's degree in Literacy grades 5-12 from SUNY New Paltz. I am now working on a Master's degree in Curriculum Design and Instructional technology from SUNY Albany. | ||
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+ | So often in math, topics are introduced in a isolated fashion. True understanding of the curriculum happens when students see connections between the topics they are learning in mathematics. This mini-course outlines an approach to an integrated geometry curriculum that activates prior knowledge, explores what students already know, and encourages them to create and prove other math concepts. | ||
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− | + | [[Making Connections in the Geometry Classroom]] |
Latest revision as of 21:36, 24 February 2013
Professional background:
My name is Kristen Savastano. I am a high school mathematics teacher in a public school in New York. I primarily teach geometry, but also teach an algebra II course as well as SAT preparation. I have a Bachelor's degree in Mathematics: Adolescent Education from SUNY Cortland. I also have a Master's degree in Literacy grades 5-12 from SUNY New Paltz. I am now working on a Master's degree in Curriculum Design and Instructional technology from SUNY Albany.
Mini Course Description:
So often in math, topics are introduced in a isolated fashion. True understanding of the curriculum happens when students see connections between the topics they are learning in mathematics. This mini-course outlines an approach to an integrated geometry curriculum that activates prior knowledge, explores what students already know, and encourages them to create and prove other math concepts.