Mathematics
Grade5
Easy
Question
The table shows two sequences of numbers.
The rule that describes the number of T-shirts sold relates to the amount earned is....
![](data:image/png;base64,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)
- multiply by 5
- add 10
- multiply by 3
- divide by 5
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 two series of numbers that are 4, 8, 12, 16, 20 and 12, 24, 36, 48, 60. We have to find the rule that describes the number of T-shirts sold relates to the amount earned.
So here first we will try to find what number is added or subtracted and then will apply it to all numbers.
The correct answer is: multiply by 3
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 4, 8, 12, 16, 20 and 12, 24, 36, 48, 60. Now looking at this pattern we can identify that the number is added from each and hence the order is ascending.
This pattern follows x2 from the previous term in both the series.
The rule that describes the number of T-shirts sold relates to the amount earned is multiplied by 3.
4 x 3 = 12
8 x 3 = 24
12 x 3 = 36
16 x 3 = 48
20 x 3 = 60
Here we were given two number series and we were supposed to find the rule that describes the number of T-shirts sold relates to the amount earned. 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. The rule that describes the number of T-shirts sold relates to the amount earned is multiplied by 3.