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The difference between the successive numbers is 4. so the next three numbers could be 4, 0 and -4.

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Q: What are the next three numbers in this pattern 16 12 8?
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What are the next three numbers in this pattern -2-7 -12?

-17, -22


What are the next three numbers in the pattern 2 -4 6 -8 10?

-12, 14, -16


What are the next three numbers in the pattern 1 4 5 8 9?

12, 13, 16 Add three, then add 1, then add three, then add 1, and so on so forth


What are the next three numbers in the pattern 2 3 4 6 6 9 8?

12, 10 and 15 the are alternatively increased by 2 and 3


What is the next three numbers 33 32 30 27?

Well, judging by the sequence of numbers, the pattern would be to subtract one more than the last time from each new number. Meaning 33-1=32 then 32-2=30 then 30-3=27. The next three numbers would be 27-4=23 and 23-5=18 and finally 18-6=12. So 23 18 and 12 would be the next three numbers in sequence.


What is next in the pattern 8 24 12 36 18 54?

The next two numbers are 26 & 78.


What are the next three numbers in the pattern 3 9 12 21 33 54?

The next three numbers are: 87, 141, 228. Each number in the sequence after the first two is the sum of the previous two numbers. This is a variation of the Fibonacci sequence which starts with 1, 1, ... (and then continues ..., 2, 3, 5, 8, 13, ...).


What is the pattern of the numeric sequence 1-2-5-12-27-48 and what are the next three numbers?

There are infinitely many possible patterns. One possibility is: t(n) = (-4x5 + 65x4 - 370x3 + 1015x2 - 1246x + 600)/60 IF that is the case, then the next three numbers are 59, 22 and -131.


The average of the first three numbers was sixThe average of the next seven numbers was 19 What was the overall average of all 10 numbers?

12


What are the next three numbers in the sequence 15 -14 13 -12?

11, -10, 9


What are the next two numbers in the pattern 1 3 7 13 19?

21 and 13. The pattern is t(n) = (-n4 + 10n3 - 23n2 + 38n - 12)/12


What are the next three numbers after -18 -15 -12 -9 -6?

-3 0 3 then 6 9 12 15 18 21 and so on ...