To arrange the given numbers in order of size, we must first identify the smallest number. In this case, the smallest number is -11. Moving on to the next smallest number, we find that it is -7. Following that, we have -2, then 3, 8, and finally 10. By listing the numbers in this order, from smallest to largest, we can clearly see the progression of values.
The sequence of numbers provided, when arranged in order of size, allows us to easily compare their magnitudes. Starting with the negative numbers, we see that -11 is the smallest, followed by -7 and then -2. Transitioning to the positive numbers, we have 3, 8, and 10. This progression from negative to positive values helps us visualise the numerical relationship between each number.
By organising the numbers in ascending order, we create a clear hierarchy that showcases the relative sizes of each value. This method of arranging the numbers allows for a straightforward comparison, making it easier to determine which numbers are smaller or larger than others. In this case, the sequence from smallest to largest is -11, -7, -2, 3, 8, and 10. This systematic approach to ordering numbers provides a structured way to analyse and understand numerical data.
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