Question Video: Identifying the Minimum Length That a Ruler Can Measure | Nagwa Question Video: Identifying the Minimum Length That a Ruler Can Measure | Nagwa

Question Video: Identifying the Minimum Length That a Ruler Can Measure Physics • First Year of Secondary School

The numbers shown on the ruler of the figure below correspond to a number of centimeters. What is the least nonzero length in centimeters that the ruler can measure?

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Video Transcript

The numbers shown on the ruler of the figure below correspond to a number of centimeters. What is the least nonzero length in centimeters that the ruler can measure? Is it (A) one or (B) five?

Here, we are given a figure showing a ruler that is marked in only three locations along its length: one mark at zero centimeters, another measuring five centimeters, and the third marking 10 centimeters. We are asked what is the least nonzero length in centimeters that we could measure with this ruler. Let’s refresh our memories about rulers and how we should use them.

A ruler is a straight strip of material that has marks that are placed at various measurements along the length of the ruler. The measurements will always start at zero and increase to some value of length at the other end of the ruler. When measuring some length or object, we must line the zero mark of the ruler up with the end of the length we are measuring.

Another important thing to remember is to get an accurate measurement of length, the ruler must be set parallel to the length you are wanting to measure. Because the marks on a ruler indicate the length from the zero point, we can only get an accurate measurement if a length ends at one of these marks. If the length ends in between marks, we can’t be sure of its correct measurement.

In order to help with this problem, many rulers have smaller marks in between the numbered marks. These smaller marks can help measure objects more precisely by having more lengths along the ruler to measure with. The smallest length that can be measured by a ruler, the distance between the smallest marks, is known as the minimum resolution of the ruler. Looking again at the ruler we are given in this problem, it has only three marks. Because the ruler’s minimum resolution is the smallest distance that can be measured and is defined as the smallest length between two marks, the minimum resolution of this ruler would be five centimeters.

Therefore, the least nonzero length that can be measured by this ruler is five centimeters. So option (B), five, is the correct answer.

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