Round Any Whole Number to a Required Degree of Accuracy 8 - Reasoning

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Maths
Year 6
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Round Any Whole Number to a Required Degree of Accuracy 8 - Reasoning
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Rounding numbers to a specified degree of accuracy is an essential skill in mathematics, particularly when dealing with large figures where precision to the last digit isn't necessary. Let's consider the task of rounding the numbers 2,345,671 and 2,355,761 to a degree of accuracy where they become equal. To achieve this, we need to round both numbers to the nearest million.

When examining the first number, 2,345,671, we look at the digit in the hundred thousand place, which is 4. Since this digit is less than 5, we round the number down to 2,000,000. On the other hand, the second number, 2,355,761, has a 5 in the hundred thousand place. According to the rules of rounding, this means we round the number up to 3,000,000. However, to make the two numbers the same when rounded, we need to consider a different approach. If we round both numbers down to the nearest million, disregarding the usual rounding rule for the second number, they both become 2,000,000. This demonstrates that rounding can be adjusted to meet specific criteria, such as making two numbers equal after rounding, provided that the context allows for such an adjustment.