Color in Fractions I can represent unit fractions in a length model in more than one way! Materials: “Colour in Fractions”* activity sheet (1 per student), colored pencils or thin line markers, number cube ଵ ଵ ଵ ଵ ଵ ଵ with labels: , , , , , . ଶ ଷ ସ ଼ ଵଶ Objective: Be the first player to color in your board completely. Directions: 1. Play in groups of 2 or 3. Each player has his/her own copy of the game board. 2. All players roll the cube. The player who rolls the highest amount has the first turn. 3. Players take turns. On your turn: a. Roll the cube. b. On your game board, using a different color each turn (if possible), color in the amount rolled. (Note: each entire row is equal to 1.) Any combination of spaces may be used as long as the total amount colored matches the amount rolled. c. Record the amount rolled and the combination of the spaces colored using the same color marker/pencil. ଵ ଵ ଵ ଷ ଷ ଵଶ Example: If is rolled, a player may choose to color in or + ଵ ଵଶ ଵ ଵ ଷ + or another combination of spaces equal to . d. If the exact amount rolled cannot be colored, lose a turn. 4. First player to completely fill his/her board wins. * Colour in Fraction Activity created by Anne Roche & Doug Clarke. Copyright owner is the Australian Association of Mathematics. Published in Fractions: Teaching for Understanding. Used with permission. Extension: Replace the single cube with two cubes. The first is the numerator cube and is labeled 1,2,2,3,3,4. The second shows the denominator ∗ ∗ ∗ ∗ ∗ ∗ and is labeled ଵ , ଶ , ଷ , , ଼ , ଵଶ. Students roll both cubes to form a fraction, which is the amount to be colored in during a turn. For example, if the ∗ ଷ student rolls a 3 and ଶ, the student colors in ଶ. RESOURCES Colour in Fractions game board What I rolled What I shaded What I rolled What I shaded Document extract Title of chapter/article Colour in Fractions Author(s) Anne Roche & Doug Clarke Copyright owner The Australian Association of Mathematics Teachers (AAMT) Inc. Published in Fractions: Teaching for Understanding Year of publication 2011 Page range 195 ISBN/ISSN 978-1-875900-68-8 This document is protected by copyright and is reproduced in this format with permission of the copyright owner(s). This document may be used, reproduced, published, communicated and adapted free of charge for non-commercial educational purposes provided all acknowledgements associated with the material are retained. AAMT—supporting and enhancing the work of teachers The Australian Association of Mathematics Teachers Inc. 76 515 756 909 GPO Box 1729, Adelaide SA 5001 08 8363 0288 08 8362 9288 [email protected] www.aamt.edu.au ABN POST PHONE FAX EMAIL INTERNET
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