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CCM7U5L3 Get Ready to Problem Solve!. PROBLEM-SOLVING Read the question carefully, then decide what is being asked. When you look at the problem, do not.

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Presentation on theme: "CCM7U5L3 Get Ready to Problem Solve!. PROBLEM-SOLVING Read the question carefully, then decide what is being asked. When you look at the problem, do not."— Presentation transcript:

1 CCM7U5L3 Get Ready to Problem Solve!

2 PROBLEM-SOLVING Read the question carefully, then decide what is being asked. When you look at the problem, do not worry about what you don’t know just yet. Instead, list all the things you do know then decide what information might help you answer the question. Learn the language. Accurate translation of words into numbers and operations is crucial. BREAK DIFFICULT PROBLEMS INTO PIECES, WORKING ONE STEP AT A TIME.

3 Get your mind in gear… Start out simple... Can you draw a cat using only regular polygons? You must use at least 6 different polygons.

4 Now that your brain is in motion, let’s try something a little more challenging: Drawing a diagram is an excellent problem-solving strategy Carl is given 24 toothpicks and told to construct a geometric solid. He must use all of the toothpicks. Which solid could he make? Draw a picture to support your answer. How many balls of clay would he need to hold his structure together?

5 And now, for a real challenge: Brett has been hired to paint a collection of rare geometric solids for a museum display. His directions are as follows: Use the least number of colors on each solid No sides that touch should be painted the same color. On your organizer, tell how many colors will be needed for each solid: Cube triangular prism hexagonal prism octagonal pyramid pentagonal pyramid Is it true that the greater the number of sides, the more colors needed? Explain your answer in paragraph form.

6 Answer Key 1. The cat problem: answers will vary.. 2. The toothpick shape will be an octagonal prism. 3. 16 balls of clay will be required to hold the toothpick figure together. No, figures with an even number of sides will only need two colors for sides and a third color for the base. ShapeNumber of Sides Number of colors required Cube3 Triangular Prism4 Hexagonal Prism3 Octangular Prism3 Pentagonal Prism4


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