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Common Core: 1st Grade Math : Understanding the Associative Property

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Example Questions

Example Question #1 : Understanding The Associative Property

Which is an example of associative property?

Possible Answers:

5+2=3 $\displaystyle 5+2=3$ and 2+5=3 $\displaystyle 2+5=3$

$\displaystyle 6+4+3=13$ and 8+6=13 $\displaystyle 8+6=13$

$\displaystyle 6+4+3=13$ and $\displaystyle 10+3=13$

3+2=5 $\displaystyle 3+2=5$ and 2+3=5 $\displaystyle 2+3=5$

Correct answer:

$\displaystyle 6+4+3=13$ and $\displaystyle 10+3=13$

Explanation:

The associative property says that you can group a set of numbers in a series, and still get the same answer. If we group 6+4 $\displaystyle 6+4$ to get $\displaystyle 10$ , and then add 10+3 $\displaystyle 10+3$ we get a sum of $\displaystyle 13$ .

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Example Question #1483 : Common Core Math: Grade 1

Which is an example of associative property?

Possible Answers:

$\displaystyle 7+3+3=13$ and $\displaystyle 10+3=13$

10+3=7 $\displaystyle 10+3=7$ and 3+10=7 $\displaystyle 3+10=7$

7+3=10 $\displaystyle 7+3=10$ and 3+7=10 $\displaystyle 3+7=10$

$\displaystyle 7+3+3=13$ and 7+9=13 $\displaystyle 7+9=13$

Correct answer:

$\displaystyle 7+3+3=13$ and $\displaystyle 10+3=13$

Explanation:

The associative property says that you can group a set of numbers in a series, and still get the same answer. If we group 7+3 $\displaystyle 7+3$ to get $\displaystyle 10$ , and then add 10+3 $\displaystyle 10+3$ we get a sum of $\displaystyle 13$ .

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Example Question #2 : Understanding The Associative Property

Which is an example of associative property?

Possible Answers:

$\displaystyle 6+8+4=18$ and $\displaystyle 10+8=18$

$\displaystyle 6+8+4=18$ and 14+6=18 $\displaystyle 14+6=18$

6+8=14 $\displaystyle 6+8=14$ and 8+6=14 $\displaystyle 8+6=14$

14+6=8 $\displaystyle 14+6=8$ and 6+14=8 $\displaystyle 6+14=8$

Correct answer:

$\displaystyle 6+8+4=18$ and $\displaystyle 10+8=18$

Explanation:

The associative property says that you can group a set of numbers in a series, and still get the same answer. If we group 6+4 $\displaystyle 6+4$ to get $\displaystyle 10$ , and then add 10+8 $\displaystyle 10+8$ we get a sum of $\displaystyle 18$ .

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Example Question #3 : Understanding The Associative Property

Which is an example of associative property?

Possible Answers:

13+4=9 $\displaystyle 13+4=9$ and 4+13=9 $\displaystyle 4+13=9$

4+9=1 $\displaystyle 4+9=1$ and 9+4=13 $\displaystyle 9+4=13$

$\displaystyle 4+9+1=14$ and $\displaystyle 10+4=14$

$\displaystyle 4+9+1=14$ and 6+9=14 $\displaystyle 6+9=14$

Correct answer:

$\displaystyle 4+9+1=14$ and $\displaystyle 10+4=14$

Explanation:

The associative property says that you can group a set of numbers in a series, and still get the same answer. If we group 9+1 $\displaystyle 9+1$ to get $\displaystyle 10$ , and then add 10+4 $\displaystyle 10+4$ we get a sum of $\displaystyle 14$ .

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Example Question #4 : Understanding The Associative Property

Which is an example of associative property?

Possible Answers:

9+7=16 $\displaystyle 9+7=16$ and 7+9=16 $\displaystyle 7+9=16$

16+7=9 $\displaystyle 16+7=9$ and 7+16=9 $\displaystyle 7+16=9$

$\displaystyle 9+7+3=19$ and 17+3=19 $\displaystyle 17+3=19$

$\displaystyle 9+7+3=19$ and $\displaystyle 9+10=19$

Correct answer:

$\displaystyle 9+7+3=19$ and $\displaystyle 9+10=19$

Explanation:

The associative property says that you can group a set of numbers in a series, and still get the same answer. If we group 7+3 $\displaystyle 7+3$ to get $\displaystyle 10$ , and then add 10+9 $\displaystyle 10+9$ we get a sum of $\displaystyle 19$ .

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Example Question #5 : Understanding The Associative Property

Which is an example of the associative property?

Possible Answers:

6+3=9 $\displaystyle 6+3=9$ and 3+6=9 $\displaystyle 3+6=9$

$\displaystyle 6+(3+2)=11$ and $\displaystyle (6+3) + 2 = 11$

6+5=11 $\displaystyle 6+5=11$ and 6=11-5 $\displaystyle 6=11-5$

$\displaystyle 6+3+2=11$ and 6+6=11 $\displaystyle 6+6=11$

Correct answer:

$\displaystyle 6+(3+2)=11$ and $\displaystyle (6+3) + 2 = 11$

Explanation:

The associative property says that, when you are only adding or only multiplying, the way you group the items in a series does not matter. Given 6 + 3 + 2 = 11, whether you group (6 + 3) + 2 or 6 + (3 + 2), the outcome does not change as the order in which you sum the numbers does not matter.

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Common Core: 1st Grade Math : Understanding the Associative Property

Study concepts, example questions & explanations for Common Core: 1st Grade Math

All Common Core: 1st Grade Math Resources

Example Questions

Example Question #1 : Understanding The Associative Property

Example Question #1483 : Common Core Math: Grade 1

Example Question #2 : Understanding The Associative Property

Example Question #3 : Understanding The Associative Property

Example Question #4 : Understanding The Associative Property

Example Question #5 : Understanding The Associative Property

All Common Core: 1st Grade Math Resources

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