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Find the value of each expression mentally.
The purpose of this activity is for students to recognize that even numbers can be represented as the sum of 2 equal addends. The activity is designed to elicit student curiosity about which types of decompositions are possible and which are not (with whole numbers). Students may notice many patterns in the ways even and odd numbers can be decomposed which will be useful in future lessons. However, the Synthesis should be focused on representing even numbers as sums of equal addends.
Kiran has 12 stickers. He wants to give them all to 2 friends. Show different ways Kiran can share the stickers.
Can both friends get the same number of stickers?
Can both friends get an even number of stickers?
Can both friends get an odd number of stickers?
Can 1 friend get an even number of stickers and the other get an odd number?
Lin has 14 stickers. She wants to give them all to 2 friends.
Can both friends get the same number of stickers?
Can both friends get an even number of stickers?
Can both friends get an odd number of stickers?
Can 1 friend get an even number of stickers and the other get an odd number?
Noah has 15 stickers. He wants to give them all to 2 friends.
Can both friends get the same number of stickers?
Can both friends get an even number of stickers?
Can both friends get an odd number of stickers?
Can 1 friend get an even number of stickers and the other get an odd number?
The purpose of this activity is for students to represent even numbers as a sum of two equal addends. Students identify all whole numbers between 0 and 20 as even or odd and notice that all even numbers can be represented as a sum of two equal addends (whole numbers), while odd numbers cannot (MP8). Students may also use the sorting activity to understand and explain why 0 is an even number.
even
odd
Draw or display:
“Is there an even or odd number of dots? Explain.” (Even, because I see 2 equal groups of 4. I see 4 pairs and no dots left over.)
“What is an equation that would show that the number of dots is even?” (, )
We learned that groups of objects have either an even number or an odd number of items.
We also represented even numbers as equations with 2 equal addends.
Odd
Even