Even or Odd, Activity 2 2(7)(A) Activity Objective Materials I can show that a group of objects represents an even or odd number. Even or Odd: Fact First Counters—40 I will explain the difference between an odd and an even number. Answer Key Possible answers. Fact This is true because . . . 17 is an odd number. When I pair the counters, there is one counter that does not have a pair. 20 is an even number. When I pair the objects, all are paired with another object. 25 is an odd number. When I pair the objects, there is one counter that does not have a pair. 36 is an even number. When I pair the objects, all are paired with another object. Debriefing Questions How did using counters to represent a number help you prove that a number was even or odd? When using objects to represent an even whole number, what is always true about pairing? When using objects to represent an odd whole number, what is always true about pairing? Listen For . . . Understanding that when all counters are paired the number being represented is even and when one counter is not paired, the number being represented is odd. Understanding that when using objects to represent numbers, even numbers result in a complete pairing of objects and odd numbers result in an incomplete pairing of one object. © 2015 Region 4 Education Service Center Communicating about Mathematics Students may respond by talking to a partner and recording a written response in the space provided. An odd number is _____. An even number is _____. Listen/Look For . . . Understanding that when using objects to represent numbers, even numbers result in a complete pairing of objects and odd numbers result in an incomplete pairing of one object. Student Name: _____________________________ Date: ________________ Even or Odd: Fact First Use counters to prove why each statement below is true. Sketch a picture of your counters to show that the fact is true. Fact This is true because . . . 17 is an odd number. 20 is an even number. 25 is an odd number. 36 is an even number. Communicating about Mathematics What is the difference between an odd number and an even number? © 2015 Region 4 Education Service Center More or Less, Activity 2 2(7)(B) Activity Objective Materials I can use place value to determine 10 or 100 more or 10 or 100 less than a given number. Make it More or Less Number cube I can use mathematical vocabulary to describe how I determined a number 10 or 100 more or 10 or 100 less than a given number. Answer Key Possible answers. Starting Number Change New Number 245 10 less 235 987 100 more 1,087 Debriefing Questions What do you notice about each starting number and its related new number? How did you use place value to help you determine each new number? When might you have to consider changing more than one digit when generating a new number? Listen For . . . Understanding of the place-value positions and the correct use of place-value terms: ones, tens, hundreds, and thousands. Understanding that changing the number may require changing a digit in more than one place. © 2015 Region 4 Education Service Center Communicating about Mathematics Students may respond by talking to a partner and recording a written response in the space provided. Possible sentence frame: A strategy I used to determine the new number was _______ . Listen/Look For . . . Using the appropriate place value to change a number’s value by 10 or 100. Student Name: _____________________________ Date: ________________ Make it More or Less Record six different numbers with a value between the numbers 100 to 1,000 in the Starting Number column. Roll a number cube to determine how to change the starting number. Roll Change Roll Change Roll Change 1 10 More 3 100 More 5 10 More 2 10 Less 4 100 Less 6 100 Less Repeat rolling until all six ways to change the starting numbers have been recorded. Generate the new numbers. Starting Number Change New Number Communicating about Mathematics Describe a strategy you used to determine one of the new numbers. © 2015 Region 4 Education Service Center
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