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Problem Solving Working in a methodical and efficient way to ensure you find all the possibilities. Working Systematically Problem Solving Three Ball Line Up Stage: 1 Challenge Level: ** Two children are playing with three balls, one blue, one red and one green. They toss up the balls, which run down a slope so that they land in a row of three. How many different ways could the balls land? You might like to use the interactivity below to explore the problem.

Problem Solving Working in a methodical and efficient way to ensure you find all the possibilities. Working Systematically Problem Solving Three Ball Line Up Stage: 1 Challenge Level: ** Two children are playing with three balls, one blue, one red and one green. They toss up the balls, which run down a slope so that they land in a row of three. How many different ways could the balls land? You might like to use the interactivity below to explore the problem.

Elementary Geometry For College Students, 7e
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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Problem Solving Working in a methodical and efficient way to ensure you find all the possibilities. Working Systematically X Remove Problem Solving Three Ball Line Up Stage: 1 Challenge Level: ** Two children are playing with three balls, one blue, one red and one green. They toss up the balls, which run down a slope so that they land in a row of three. How many different ways could the balls land? You might like to use the interactivity below to explore the problem.
Transcribed Image Text:Problem Solving Working in a methodical and efficient way to ensure you find all the possibilities. Working Systematically X Remove Problem Solving Three Ball Line Up Stage: 1 Challenge Level: ** Two children are playing with three balls, one blue, one red and one green. They toss up the balls, which run down a slope so that they land in a row of three. How many different ways could the balls land? You might like to use the interactivity below to explore the problem.
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