Mastering 2-D Shape Vertices: Learning Guide

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Understand the concept of vertices on 2-D shapes, learn how to count vertices, identify shapes based on their vertices, and determine the odd one out in a group of shapes. Explore the number of vertices in various shapes like a triangle, rectangle, pentagon, hexagon, octagon, and even a circle. Test your knowledge with engaging exercises and explanations.


Uploaded on Jul 25, 2024 | 5 Views


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  1. 4.2.21 WALT: Count the vertices on 2-D shapes Steps to success: I can understand the terms vertex and vertices I can explain what a vertex is. I can count vertices on a 2-D shape.

  2. What is a vertex? On a 2D shape, a vertex is where two sides meet. A rectangle has 4 vertices.

  3. Count the vertices on 2-D shapes Sort the shapes. Pentagon Hexagon Octagon

  4. Count the vertices on 2-D shapes How many corners does a triangle have? When two lines meet at a point, we call it a vertex. vertex vertex vertex 3 A triangle has ____ vertices.

  5. Count the vertices on 2-D shapes Where are the vertices on the rectangle? vertex vertex vertex vertex 4 A rectangle has ____ vertices.

  6. Count the vertices on 2-D shapes How many vertices do these shapes have? 5 vertices 6 vertices 8 vertices

  7. Count the vertices on 2-D shapes How many vertices are there on a circle? Can you explain why? 0 vertices because it only has one side and no points where 2 sides can meet.

  8. Count the vertices on 2-D shapes I am thinking of a shape with 5 vertices. If it is a regular shape, which shape is it?

  9. Count the vertices on 2-D shapes True or false? Can you prove it? To make 13 vertices in total, I need one more triangle. False. He needs one more pentagon.

  10. Count the vertices on 2-D shapes Count the vertices. Which is the odd one out in each group?

  11. Count the vertices on 2-D shapes Sort the shapes in the table. fewer than 5 vertices 5 or more vertices

  12. Count the vertices on 2-D shapes

  13. Count the vertices on 2-D shapes False. 4 + 3 makes 7 so you need 4 more vertices to make a total of 11. A triangle only has 3 vertices. You need another rectangle or a quadrilateral.

  14. Count the vertices on 2-D shapes

  15. Count the vertices on 2-D shapes B A E C F D A C B D E F

  16. Count the vertices on 2-D shapes 3 6 0 4 5 4 4 8 7

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