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Geometry Module 5 - Circles With and Without Coordinates

Last updated over 4 years ago

21 activities

Hyɛ no nsow a efi ɔkyerɛwfo no hɔ:

Included in this bundle is a set of Formatives hand-created by the Formative Team. Using resources from EngageNY Mathematics Curriculum.

All rights to this content fall under creative commons and come from EngageNY.

Source: https://www.engageny.org/

Geometry.5.A.1 - Thales’ Theorem – Exit Ticket

Geometry.5.A.2 - Circles, Chords, Diameters, and Their Relationships – Exit Ticket

Geometry.5.A.3 - Rectangles Inscribed in Circles – Exit Ticket

Geometry.5.A.4 - Experiments with Inscribed Angles – Exit Ticket

Geometry.5.A.5 - Inscribed Angle Theorem and Its Applications – Exit Ticket

Geometry.5.A.6 - Unknown Angle Problems with Inscribed Angles in Circles – Exit Ticket

Geometry.5.B.10 - Unknown Length and Area Problems – Exit Ticket

Geometry.5.B.7 - The Angle Measure of an Arc – Exit Ticket

Geometry.5.B.8 - Arcs and Chords – Exit Ticket

Geometry.5.B.9 - Arc Length and Areas of Sectors – Exit Ticket

Geometry.5.C.11 - Properties of Tangents – Exit Ticket

Geometry.5.C.12 - Tangent Segments – Exit Ticket

Geometry.5.C.13 - The Inscribed Angle Alternate—A Tangent Angle – Exit Ticket

Geometry.5.C.14 - Secant Lines; Secant Lines That Meet Inside a Circle – Exit Ticket

Geometry.5.C.15 - Secant Angle Theorem, Exterior Case – Exit Ticket

Geometry.5.C.16 - Similar Triangles in Circle-Secant (or Circle-SecantTangent) Diagrams – Exit Ticket

Geometry.5.D.17 - Writing the Equation for a Circle – Exit Ticket

Geometry.5.D.18 - Recognizing Equations of Circles – Exit Ticket

Geometry.5.D.19 - Equations for Tangent Lines to Circles – Exit Ticket

Geometry.5.E.20 - Cyclic Quadrilaterals – Exit Ticket

Geometry.5.E.21 - Ptolemy’s Theorem – Exit Ticket