Mathematics
Grade5
Easy

Question

Find the pattern's rule.
23, 29, 35, 41

  1. Subtract 6
  2. Add 6
  3. Subtract 5
  4. Add 4

Hint:

In mathematics, a number pattern is a series of integers that occur in a specific order. Patterns often describe the inverse relationship between numbers. Patterns can also be used to describe numerical sequences. Here we have given a series of 23, 29, 35, 41 and we have to find the rule used for this pattern.

The correct answer is: Add 6


    So as we know that a pattern or sequence in a series of numbers is called a number pattern. Generally, this pattern builds a connection between all integers.
    Some numerological pattern types are:
    There are two typical patterns for number sequences:
    • Arithmetic Sequences
    • Geometric Sequences
    The following are some examples of Number Patterns' unique sequences:
    • Square Numbers
    • Cubic Sequence
    • Triangular Numbers
    • Fibonacci Numbers
    We have been given the series 23, 29, 35, 41. The rule used in this is:
    23 + 6 = 29
    29 + 6 = 35
    35 + 6 = 41
    The difference between each number is 6. The rule for this pattern is that 6 is added to each previous term.

    Here we were given a series of numbers and we have to find the rule used in the series. There are numerous different sorts of number patterns. They could be a series of even or odd numbers, multiples of a specific number, ascending or descending, etc. So the rule for this pattern is that 6 is added to each previous term.

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