Denominator

To solve this problem, we'll write the fraction shown in the picture in words. The steps to solve this are straightforward:

1. Count the number of total equal parts in the grid. In the picture, the grid consists of 9 equal parts.

2. Identify the number of shaded parts. There are 6 shaded parts in total.

3. Write the fraction using the total parts and shaded parts. The fraction is $\frac{6}{9}$.

4. Express the fraction in words. In words, $\frac{6}{9}$ is "six ninths."

Therefore, the written fraction from the picture in words is "Six ninths".

To solve the problem of expressing the fraction in words, follow these steps:

• Step 1: Count the total number of sections in the grid to determine the denominator.
• Step 2: Count the number of shaded sections to determine the numerator.
• Step 3: Write the fraction as a phrase using words.

Now, let's work through these steps:

Step 1: The grid consists of a $3 \times 3$ layout, which means there are 9 total sections. Therefore, the denominator of our fraction is 9.

Step 2: Observe and count the number of shaded sections within the grid. In this case, there are 4 shaded sections. Therefore, the numerator is 4.

Step 3: With a fraction identified as $\frac{4}{9}$, we can express this in words as "four ninths."

Therefore, the solution to the problem is four ninths.

To solve this problem, we need to translate the visual fraction representation into words:

• Step 1: Recognize the grid is a 3x3 matrix, making a total of $3 \times 3 = 9$ squares.
• Step 2: Count the shaded squares, which appear to number 3 squares.
• Step 3: Write this as a fraction: the number of shaded squares (3) over the total squares (9). This fraction is $\frac{3}{9}$.
• Step 4: Convert the fraction $\frac{3}{9}$ into words. This is read as "three ninths".

Thus, the fraction shown in the picture, in words, is three ninths.

Step 1: Count the total sections
The circle is divided into 8 equal sections.
Step 2: Count the shaded sections
There are 6 shaded sections in the diagram.
Step 3: Formulate the fraction
The fraction of the shaded area is $\frac{6}{8}$.
Step 4: Express in words
The fraction $\frac{6}{8}$ in words is "six eighths".

Therefore, the solution to the problem is "six eighths".

To solve this problem, we need to follow these steps:

• Step 1: Understand the problem scenario using the given circle representation.
• Step 2: Determine the number of sections, which is eight, as indicated by the circle division.
• Step 3: Count the shaded sections, which number four.
• Step 4: Write the fraction in words based on this information.

Steps in detail:

Step 1: The diagram shows a circle divided into eight equal parts. This step lets us determine the denominator, which is eight.

Step 2: The circle has four parts marked as shaded. This provides the numerator of the fraction, which is four.

Step 3: Therefore, the fraction can be written by combining these numbers. The numerator (shaded parts) is four, and the denominator (total sections) is eight.

Step 4: In words, we express the fraction $\frac{4}{8}$ as "four eighths." This corresponds with option 3 in the choices given.

In conclusion, the fraction in the picture represented in words is four eighths.