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Multiply by 3. Then subtract 10.

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11y ago

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If you start with a number subtract fourteen and then divide twelve the result is 248 What is the original number?

Just work the problem backwards. The answer is 248. Something was divided by 12 in order to get it. If we MULTIPLY 248 by 12, we will find that number. We get 2,976. Now, we need to ADD 14, since 14 had originally been subtracted from the number we're looking for. Adding 14 we get 2,990.


What rule describes this pattern 56 28 14 7?

Each number is decreasing by half.


What in 248 divided by 18?

13.7778


This number pattern to show the arrangement of the chairs 7 14 21 28. explain the rule for patteren?

Each time you add 7 chairs perhaps?


What is the rule for this pattern 2 6 8 14?

Without further terms in the sequence, it is impossible to determine what the rule in the sequence is.


What is the rule for this pattern 1-3-2-6-5-15-14-42-41?

multiplication pattern


What is the pattern rule for this pattern 5-8-14-23-55?

Check the differences between consecutive numbers.


What is the pattern rule for this pattern 1-2-3-6-7-14?

There are not many numbers in the sequence here, but one solution that holds for this series is to take the first number, double it to get the second number, add 1 to get the next number, and repeat. So, the pattern would continue as follows: 1, 2, 3, 6, 7, 14, 15, 30, 31, 62, 63


What is the divisibility rule for 14?

The number must be divisible by 2 and by 7.


What number comes next in this pattern 5 8 11 2?

-31. The rule is t(n) = -2n3 + 12n2 -19n + 14 where n = 1, 2, 3, ...


How many times does 18 go into 248?

13 with remainder 14.


What is the pattern rule for this pattern 3-6-10-20-24?

The pattern appears to involve two alternating sequences. The first sequence (3, 10, 24) increases by 7 and then by 14 (3 + 7 = 10, 10 + 14 = 24), while the second sequence (6, 20) increases by 14 (6 + 14 = 20). Thus, the next number in the first sequence would be 24 + 21 = 45, and the next in the second would be 20 + 14 = 34, which suggests the pattern continues with increasing intervals.