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What is the rule for this pattern?1, 3, 6, 9, 12

• +2, -1
• + 3

How would you describe this pattern's rule?
65, 62, 59, 56, 53, 50

• Subtract 2
• Subtract 3
• Subtract 4
• Add 3

Find the rule for the table.

• Add 4
• Multiply by 2
• Multiply by 4
• Divide by 6

How many counters would come next?

• 5
• 7
• 9
• 11

If the pattern continues how many squares will be in the last two sections?

• 8, 4

• 12, 9

• 6, 3

• 4,2

Which choice uses the same subtraction rule as the pattern shown?

42,32,22,12,2

• 29,22,15,8,1

• 11,9,7,5,3

• 39,30,21,12,3

• 47,37,27,17,7

What is the CORRECTLY written rule for this pattern?

12,21,30,39,48,57

• Start at 12. Add 18

• Start at 3. Add 9

• Start at 21. Subtract 9

• Start at 12. Add 9

Beginning with 1, complete the following sequence of numbers by multiplying the previous number by 3. 1, __,___,__,___

• 1,3,6,9,12

• 1,4,7,10,13

• 1,3,9,12,15

• 1,3, 9, 27, 81

Beginning with 1, complete the following sequence of numbers by multiplying the previous number by 4. 1,__,__,__,__

• 1,4,8,12,16

• 1,16,64,256

• 1,5,9,13,17

• 1,16,20,24,28

While sorting some beads, Dalton put 72 beads in the first jar, 84 beads in the second jar, 96 beads in the third jar, 108 beads in the fourth jar, and 120 beads in the fifth jar. If this pattern continues, how many beads will Dalton put in the sixth jar?

• 141

• 144

• 132

• 127