Tape Measure Skills Quiz s Commons - Free Printable

Let’s solve this step by step.

We are given three different rulers or measuring scales, and we need to figure out what each one is showing — especially the bottom one, which seems to be missing labels. The top two are labeled with fractions of an inch (like 1/4, 1/2, 3/4) and also show smaller divisions like 1/16, 3/16, etc. The middle ruler shows numbers 1 through 5, likely inches, with small tick marks between them.

The bottom ruler has no numbers, but it has vertical lines of different heights. We can compare it to the top ruler to understand what it represents.

Looking at the top ruler:
- From “1” to “2” is one full inch.
- It’s divided into halves: 1/2 is in the middle.
- Then quarters: 1/4 and 3/4.
- Then eighths: 1/8, 3/8, 5/8, 7/8.
- Then sixteenths: 1/16, 3/16, ..., up to 15/16.

So the smallest marks represent 1/16 of an inch.

Now look at the bottom ruler. It has the same pattern of line heights as the top ruler — meaning it’s probably also measuring inches, broken down into sixteenths.

But notice: the bottom ruler doesn’t have any numbers written on it. However, if we count the spaces between the longest lines, we can see how many inches it covers.

In the top ruler, from “1” to “2” there are 16 small ticks (each 1/16 inch), making one inch total.

In the bottom ruler, let’s count the number of 1/16-inch segments between the first long line and the last long line.

Actually, looking closely — the bottom ruler appears to span exactly the same distance as from “1” to “2” on the top ruler. That means it’s showing one inch, divided into sixteenths.

But wait — maybe the question is asking: What does the bottom ruler measure? Or perhaps: How long is the object being measured?

Wait — actually, re-examining the image layout:

There are three parts:

1. Top: A ruler segment from 1 to 2 inches, marked with fractions.
2. Middle: A ruler from 0 to 5 inches, with fine markings.
3. Bottom: A set of vertical lines with no numbers — just like the fractional marks above.

I think the task might be: Match the bottom ruler’s markings to the correct fraction measurements — or perhaps determine what length the bottom ruler represents.

Alternatively, maybe the student is supposed to read a measurement from the bottom ruler — but since there’s no object shown, perhaps it’s about understanding the scale.

Another possibility: The bottom ruler is meant to be compared to the top one to identify where certain fractions fall.

But here’s a better approach: Let’s assume the bottom ruler is identical in spacing to the top ruler’s “1 to 2” section. So it spans 1 inch, divided into 16 equal parts (sixteenths).

Therefore, each small space = 1/16 inch.

The lines vary in height to indicate major divisions:

- Longest lines: whole inches (but since it’s only one inch span, maybe start and end)
- Next longest: half-inch (1/2)
- Then quarter-inches (1/4, 3/4)
- Then eighth-inches (1/8, 3/8, etc.)
- Shortest: sixteenth-inches

In the bottom ruler, if we label the positions from left to right:

Position 0: start (could be 0 or 1, depending on context)

Then after 1/16, 2/16=1/8, 3/16, 4/16=1/4, 5/16, 6/16=3/8, 7/16, 8/16=1/2, 9/16, 10/16=5/8, 11/16, 12/16=3/4, 13/16, 14/16=7/8, 15/16, 16/16=1

Since the bottom ruler has the same pattern as the top ruler’s 1-to-2 inch section, it’s safe to say it represents one inch, divided into sixteenths.

But perhaps the actual question implied is: “What is the measurement shown on the bottom ruler?” — but without an arrow or pointer, it’s unclear.

Wait — maybe the problem is simply to recognize that the bottom ruler uses the same system as the top one, so its markings correspond to sixteenths of an inch.

Alternatively, perhaps the student is to fill in the missing labels on the bottom ruler.

Given that, let’s suppose we are to label the bottom ruler’s key points using fractions, matching the top ruler.

From left to right:

First long line → could be 0 or 1 — but since the top ruler starts at 1, maybe this also starts at 1.

But in standard rulers, you usually start at 0.

Looking again: In the top ruler, “1” and “2” are labeled, and between them are fractions relative to that inch — i.e., 1 + 1/4, 1 + 1/2, etc.

Similarly, the bottom ruler may be intended to represent one full inch starting from 0.

Assume the bottom ruler goes from 0 to 1 inch.

Then:

- Leftmost long line: 0
- Rightmost long line: 1
- Middle long line: 1/2
- Lines at 1/4 and 3/4
- Lines at 1/8, 3/8, 5/8, 7/8
- All others are sixteenths

So if we were to write the values under the prominent lines on the bottom ruler, they would be:

At position 0: 0
After 4 small ticks: 1/4
After 8 small ticks: 1/2
After 12 small ticks: 3/4
After 16 small ticks: 1

And the medium-length lines in between would be eighths: 1/8, 3/8, 5/8, 7/8

But since the problem doesn’t specify what to do, and based on common textbook problems, I believe the intent is to recognize that the bottom ruler measures in sixteenths of an inch, and perhaps to state the total length it represents.

Counting the number of 1/16 intervals between the two outermost long lines: There are 16 intervals → so 16 × (1/16) = 1 inch.

Thus, the bottom ruler shows a length of 1 inch, subdivided into sixteenths.

Final Answer:
1 inch