Precision describes how finely a quantity is specified, while rounding replaces a number with a nearby value at a chosen place value, such as the nearest whole number, tenth, or hundredth. Learners judge whether a rounded result is appropriate for the context, use place-value relationships and number-line proximity to justify it, and recognize that rounding can change a value while preserving an indicated level of accuracy; significant-figure rules and formal error bounds are not included.
Precision tells how finely a measurement is given. For example, has more precision than because it gives information to the thousandths place instead of only the tenths place.
To round a number:
Example: A trail is kilometers long. Report its length to the nearest tenth.
The nearest tenth is the tenths place:
Therefore,
The answer is appropriate if the distance only needs to be given to the nearest tenth of a kilometer. It is less precise than km, but it still shows the requested level of accuracy.
You can also check using a number line. The number is between and , and it is closer to , so rounding to the nearest tenth gives .
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