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Your teacher will give you two rulers and three line segments labeled A, B, and C.
Use the centimeter ruler to measure each line segment to the nearest centimeter. Record these lengths in the first column of the table.
Use the millimeter ruler to measure each line segment to the nearest tenth of a centimeter. Record these lengths in the second column of the table.
| line segment | length (cm) as measured with the first ruler |
length (cm) as measured with the second ruler |
|---|---|---|
| A | ||
| B | ||
| C |
A soccer field is 120 yards long. Han uses a 30-foot-long tape measure to measure the length of the field and gets a measurement of 376 feet 6 inches.
Your teacher will tell you which three items to measure. Keep using the paper rulers from the earlier activity.
Measure the three items assigned by your teacher, and record your measurements in the first column of the appropriate table.
Using the cm ruler:
| item | measured length (cm) |
actual length (cm) |
difference | percentage |
|---|---|---|---|---|
Using the mm ruler:
| item | measured length (cm) |
actual length (cm) |
difference | percentage |
|---|---|---|---|---|
When we use a ruler or measuring tape to measure a length, we can get a measurement that is different from the actual length. This could be because we positioned the ruler incorrectly, or it could be because the ruler is not very precise. There is always at least a small difference between the actual length and a measured length, even if it is a microscopic difference!
Here are two rulers with different markings.
The second ruler is marked in millimeters, so it is easier to get a measurement to the nearest tenth of a centimeter with this ruler than with the first. For example, a line that is actually 6.2 cm long might be measured to be 6 cm long by the first ruler because we measure to the nearest centimeter.
The measurement error is the positive difference between the measurement and the actual value. Measurement error is often expressed as a percentage of the actual value. We always use a positive number to express measurement error and, when appropriate, use words to describe whether the measurement is greater than or less than the actual value.
For example, if we get 6 cm when we measure a line that is actually 6.2 cm long, then the measurement error is 0.2 cm, or about 3.2%, because .
Measurement error is the positive difference between a measured amount and the actual amount.
For example, Diego measures a line segment as 5.30 cm. The actual length is 5.32 cm. The measurement error is 0.02 cm, because .