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Jungle Geometry Jonesboro, GA 678-378-8229 Website:

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Presentation on theme: "Jungle Geometry Jonesboro, GA 678-378-8229 Website:"— Presentation transcript:

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2 Jungle Geometry Jonesboro, GA 678-378-8229 Email: jhart@clayton.k12.ga.usjhart@clayton.k12.ga.us Website: http://www.heritagekids.info/5.htm http://www.heritagekids.info/5.htm

3 Jungle Geometry Geometric Name Geometric drawing Definition Where mentioned in Jungle Geometry? QuadrilateralA four-sided polygon. RectangleA four-sided polygon having all right angles. SquareA four-sided polygon having equal-length sides meeting at right angles. ParallelogramA four-sided polygon with two pairs of parallel sides. RhombusA four-sided polygon having all four sides of equal length. TrapezoidA four-sided polygon having exactly one pair of parallel sides. PentagonA five-sided polygon. HexagonA six-sided polygon OctagonAn eight-sided polygon. Isosceles Triangle A triangle having two sides of equal length. Scalene Triangle A triangle having three sides of different lengths Equilateral Triangle A triangle having all three sides of equal length Name___________

4 Jungle Geometry Geometric Name Geometric drawing Definition Where mentioned in Jungle Geometry? Quadrilateral___________________________ Rectangle___________________________ ____________ A four-sided polygon having equal-length sides meeting at right angles. ____________A four-sided polygon with two pairs of parallel sides. RhombusA four-sided polygon having all four sides of equal length. ____________A four-sided polygon having exactly one pair of parallel sides. Pentagon___________________________ ____________A six-sided polygon Octagon___________________________ Isosceles Triangle A triangle having two sides of equal length. Scalene Triangle___________________________ XXXXXXXXX Equilateral Triangle A triangle having all three sides of equal length Name___________

5 Plane Figures DrawingDefinition Where mentioned in Jungle Geometry? PlaneA flat surface that extends without end in all directions. LineA straight path in a plane that has no ends Line segmentPart of a line between two endpoints. Point It identifies a location on an object and in space. It is named by a letter. xxxxxxxxxxxx x Intersecting lines Lines that cross at a point. Perpendicular lines Lines that intersect to form four right angles xxxxxxxxxxxx Parallel linestwo lines in the same plane that never intersect. xxxxxxxxxxxx Ray It has a point on one end, and it extends infinitely in the other direction. Vertex the point where two sides of a polygon or two rays of an angle meet. xxxxxxxxxxxx Right AngleAn angle that forms a square corner and measures 90 0. Acute AngleAn angle that measures less than a right angle Obtuse AngleAn angle that measures greater than a right angle Jungle Geometry Name___________

6 Plane Figures DrawingDefinition Where mentioned in Jungle Geometry? ____________A flat surface that extends without end in all directions. LineA straight path in a plane that has no ends ____________ Part of a line between two endpoints. ____________ It identifies a location on an object and in space. It is named by a letter.XXXXXXXXX Intersecting lines___________________________ ____________ lines Lines that intersect to form four right anglesXXXXXXXXX ____________ ___________________________XXXXXXXXX Ray It has a point on one end, and it extends infinitely in the other direction. Vertex the point where two sides of a polygon or two rays of an angle meet. XXXXXXXXX _______________________________________ Acute AngleAn angle that measures less than a right angle Obtuse Angle___________________________ Jungle Geometry Name________________

7 Geometric Name Geometric drawing Definition Where mentioned in Jungle Geometry? CubeA solid figure with six congruent square faces. Rectangular prism A solid figure with six rectangular faces. Square Pyramid A solid figure with a square base and four triangular faces that meet at a common vertex SphereA round solid figure like a ball FaceThe flat surface of a solid figure Jungle Geometry Name___________ Measuring figures FormulaDefinition Where mentioned in Jungle Geometry? Area of rectangle A = l x wThe number of square units needed to cover a surface A. W. Area Perimeter of rectangle P = (2 x l) + (2 x w)The distance around a rectangle Quad Squad surround pyramid base Perimeter of square P = 4 x sThe distance around a square Volume of prism V = l x w x hThe measure of the space a solid figure occupies. Circumference C =  x d The perimeter of a circle. Line SymmetryWhen a figure can be folded on a line so that it two parts are congruent.

8 Geometric Name Geometric drawing Definition Where mentioned in Jungle Geometry? _____________ A solid figure with six congruent square faces. Rectangular prism A solid figure with six rectangular faces. ____________ Pyramid A solid figure with a square base and four triangular faces that meet at a common vertex _____________A round solid figure like a ball _____________ The flat surface of a solid figureXXXXXXXXX Jungle Geometry Name___________ Measuring figures FormulaDefinition Where mentioned in Jungle Geometry? Area of rectangle A = l x wThe number of square units needed to cover a surface_______________ Perimeter of rectangle P = (2 x l) + (2 x w)The distance around a rectangle__________________ Perimeter of square P = 4 x sThe distance around a squareXXXXXXXXXXXX Volume of prism V = l x w x hThe measure of the space a solid figure occupies._______________ Circumference C =  x d The perimeter of a circle.XXXXXXXXXXXX Line SymmetryWhen a figure can be folded on a line so that it two parts are congruent.

9 A five-sided polygon. Pentagon A six-sided polygon Hexagon An eight- sided polygon. Octagon A triangle having two sides of equal length. Isosceles Triangle A triangle having all three sides of equal length Equilateral Triangle

10 A solid figure with six congruent square faces. Cube A solid figure with six rectangular faces. Rectangular prism A solid figure with a square base and four triangular faces that meet at a common vertex Pyramid A round solid figure like a ball Sphere When a figure can be folded on a line so that it two parts are congruent. Line Symmetry

11 A four-sided polygon having all right angles. Rectangle A four-sided polygon having equal-length sides meeting at right angles. Square A four-sided polygon with two pairs of parallel sides. Parallelogram A four-sided polygon having all four sides of equal length. Rhombus A four-sided polygon having exactly one pair of parallel sides. Trapezoid

12 Sphere Line Symmetry Rectangle Square ParallelogramRhombus Trapezoid Start Here Geometric Golf

13 c Pentagon Hexagon Isosceles Triangle Octagon Cube Rectangular prism Pyramid Equilateral Triangle

14 Geometry Golf Name_______________ 2. Find the area of the board in cm. _________ square cm _____cm Distance to the next hole in cmDraw the Geometric Term and label it. Score How many shoots did it take to get there? 1. From Start to 1 st hole _____cm 2. From 1 st hole to 2 nd hole _____cm 3. From 2 nd hole to 3 rd hole _____cm 4. From 3 rd hole to 4 th hole _____cm 5. From 4 th hole to 5 th hole _____cm 6. From 5 th hole to 6 th hole _____cm 7. From 6 th hole to 7 th hole _____cm Total distance = ________ cmTotal Score: _______ 1. Find the perimeter around the board to the nearest cm. ____________ cm

15 Geometry Golf How to Play Geometry Golf 1. Find the perimeter around the board to the nearest cm. ____________ cm 2. Find the area of the board in cm. _________ square cm 3. Shuffle cards. Have definition side up. 4. The first player draws the top card. Read the definition. (Do not turn it over yet.) 5. Find the distance from where you are to where you think the answer hole is. Write the cm distance on your sheet of paper. 6. See how many times it takes to hit the circle to the hole. If it goes off the table, add another hit to your score and put the circle back on the board near where it went off. 7. Turn the card over once you reach the hole. Does the card match the hole? If it does not, you must continue hitting the circle to the correct space. Leave the card near the hole. 8. The next player does steps 4 – 7. 9. If you have 2 players then each do 7 holes. If you have 3 players then each will do 5 holes. 10. The winner is the one with the lowest score.

16 Alphabet Symmetry Name___________ Directions: Look at the letters of the alphabet. Use a mirror to find if the letter has a vertical symmetry, horizontal symmetry, both or none at all. Draw the lines of symmetry on the letter. Organize the letters according to which ones have reflection symmetry into three groups. 1. The letters that have reflection symmetry with a vertical line of symmetry (like the letter A). 2. The letters that have reflection symmetry with a horizontal line of symmetry (like the letter B). 3. The letters that have reflection symmetry with both vertical and horizontal lines of symmetry (like the letter H). I am Sponge Blob Hex Pants. I am symmetrical. The Left side of my body is a mirror image of my right side. Place a mirror vertically on my body to find my line of symmetry. A B C D E F G H I J K L M N O P Q R S T U V W X Y Z Letters with Vertical Symmetry Letters with Horizontal Symmetry

17 Name ________________ GPS (Great Polygon Search) 0 1 2 3 4 5 6 7 8 9 10 10 9 8 7 6 5 4 3 2 1 0 0 1 2 3 4 5 6 7 8 9 10 10 9 8 7 6 5 4 3 2 1 0 Hide your polygon shape in the grid below. Plot your partner’s coordinates in the grid below. Directions: 1. Put a book between your desk and your partner’s desk so that your partner can not see your grid. 2. Draw a polygon (triangle, square, rectangle, parallelogram, trapezoid, rhombus, pentagon, hexagon, octagon) in the top grid. (See example below.) 3 Take turns with your partner using ordered pairs to guess a plotted point. If the point is a hit on a vertex, then put an x at that point. If it is a miss, then circle the point. 4. (3, 2) The first number indicates the number of units to the right of 0. The second number indicates a move up from 0. 5. If you know your partners shape, then tell him/her the name of the shape. Identify the ordered pairs of the shape.

18 Name ________________ GPS (Great Polygon Search) 1 2 3 4

19 The point where two or more sides of an angle meet. The line segment where faces meet. The flat surface of a solid figure. A solid figure with six congruent square faces. A solid figure with six rectangular faces. A two- dimensional pattern for a three- dimensional solid. }

20 Faces Cube Vertex Edge Net Rectangular Prism

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23 The point where two or more sides of an angle meet. The line segment where faces meet. The flat surface of a solid figure. A solid figure with six congruent square faces. A solid figure with six rectangular faces. A two- dimensional pattern for a three- dimensional solid. }

24 Faces Cube Vertex Edge Net Rectangular Prism


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