Choose one number which is similar to the numbers in the given set of three numbers.
Given set : (6,13,22)
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Answer:
(n+7), (n+7+9), (n+7+9+11)
Step-by-step explanation:
I guess the question remains incomplete without any given choices. But, anyways, the description of the solution is:
the first number + 7 = 13
the second number + 9 = 22
(increment the adder with every odd numbers starting from 7)
... and so on.
So, with the given list of choices (which is not mentioned here and so is an incomplete question) should be
take the first number of the given choices and put it in the place of n, as shown above.
If the first number of any choice is 10, then the similar series would be
10, 17, 26
If the first number of any choice is 11, then the similar series would be
11, 18, 27
... and continue
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