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Geometric Polygons 10 th Grade Geometry Laurie Grodziak Click Here Go to Main Screen
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Click on a polygon to learn more about it: Triangle QuadrilateralPentagon Hexagon Heptagon Octagon Decagon Dodecagon Review
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Triangle Has three sides and vertices Sum of interior angles = 180° Types of Triangles: Right Scalene Isosceles Equilateral Main Home
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Quadrilaterals Has four sides and vertices Sum of interior angles = 360° Types of Quadrilaterals: Square Rectangle Parallelogram Trapezoid Rhombus Main Home
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Pentagon Has five sides and vertices Sum of interior angles = 540° “Penta” is the Greek word for “five” Main Home
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Hexagon Has six sides and vertices Sum of interior angles = 720° “Hexa” is the Greek word for “six” Main Home
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Heptagon Has seven sides and vertices Sum of interior angles = 900° Also known as “septagon” Main Home
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Octagon Has eight sides and vertices Sum of interior angles = 1080° “Octa” is the Greek prefix for “eight” Main Home
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Decagon Has ten sides and vertices Sum of interior angles = 1440° “Deca” is the Greek word for “ten” Main Home
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Dodecagon Has twelve sides and vertices Sum of interior angles = 1800° Main Home
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Select the Best Answer for the Following Question: a. Heptagon Heptagon b. Pentagon Pentagon c. Hexagon Hexagon d. Dodecagon Dodecagon Which of the following polygons has the sum of its interior angles equals 720°? Main Home
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Try Again! You are so close! The sum of a heptagon’s interior angles equals 800°. Click on the arrow to return back to the question! Return to Question
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Try Again! You are so close! The sum of a pentagon’s interior angles equals 540°. Click on the arrow to return back to the question! Return to Question
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Way to Go! You selected the right answer. The sum of a hexagon’s interior angles equals 720°. Click on the arrow to continue through the lesson! Continue
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Try Again! This answer is incorrect. The sum of a dodecagon’s interior angles equals 1800°.Click on the arrow to return back to the question! Return to Question
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Awesome Job! You have successfully learned about the geometric polygons! Click on any polygon below to return to the beginning of the lesson for the next student!
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