In a mixed number of a whole number and a fraction -
the fraction is the remainder.
In a mixed number of a whole number and a fraction -
the fraction is the remainder.
In a fraction greater than where the numerator is greater than the denominator -
The remainder consists of a denominator and numerator, which is the part left after finding how many whole numbers are in the fraction.
Write the fraction as a mixed number:
\( \frac{10}{7}= \)
Write the fraction as a mixed number:
\( \frac{12}{8}= \)
Write the fraction as a mixed number:
\( \frac{13}{9}= \)
Write the fraction as a mixed number:
\( \frac{16}{10}= \)
Write the fraction as a mixed number:
\( \frac{17}{11}= \)
Write the fraction as a mixed number:
To solve the problem, we will convert the given improper fraction to a mixed number by dividing the numerator by the denominator.
Step 1: Divide the numerator (10) by the denominator (7). This gives a quotient and a remainder.
Step 2: Calculating gives a quotient of 1 because 7 goes into 10 once.
Step 3: Multiply the quotient by the divisor ().
Step 4: Subtract the product obtained in step 3 from the original numerator to find the remainder: .
Step 5: Compose the mixed number using the quotient as the whole number and the remainder over the divisor as the fraction part: .
Thus, the mixed number representation of is .
Write the fraction as a mixed number:
To solve this problem, we need to convert the improper fraction into a mixed number.
Here's how we'll do it:
Thus, the mixed number representation is correctly simplified as .
However, when selecting from the given choices, the correct choice based on the options provided is (Choice 4), which matches the unsimplified form.
Therefore, the solution to the problem is .
Write the fraction as a mixed number:
To convert the improper fraction into a mixed number, we follow these steps:
Let's carry out these steps in detail:
Divide 13 by 9:
with a remainder of .
This division tells us that 9 fits into 13 a total of 1 time, with a remainder of 4.
The whole number part of our mixed number is therefore 1, and the remainder 4 forms the numerator of our fractional part over the original denominator, which is 9.
So, the fractional part is .
Therefore, the improper fraction as a mixed number is .
Write the fraction as a mixed number:
To solve the problem of converting the fraction to a mixed number, we proceed with the following steps:
Therefore, the mixed number form of the fraction is .
Write the fraction as a mixed number:
To convert the improper fraction to a mixed number, we proceed as follows:
Step 1: Perform the division . We find: - The quotient (whole number) is 1 since 11 goes into 17 once.
- The remainder is 6 because .
Step 2: Express the remainder as a fraction over the original denominator. Hence, the fractional part is .
Step 3: Combine the quotient and the remainder fraction to form the mixed number: .
Therefore, the mixed number equivalent of the fraction is .
Write the fraction as a mixed number:
\( \frac{10}{6}= \)
Write the fraction as a mixed number:
\( \frac{8}{5}= \)
Write the fraction as a mixed number:
\( \frac{12}{10}= \)
Write the fraction as a mixed number:
\( \frac{7}{4}= \)
Write the fraction as a mixed number:
\( \frac{6}{2}= \)
Write the fraction as a mixed number:
To solve the problem of converting the improper fraction to a mixed number, follow these steps:
Thus, the improper fraction can be expressed as the mixed number .
Comparing this with the answer choices, we see that choice "1" before simplification aligns with our calculations, and simplification details the fraction.
Therefore, the solution to the problem is or as above in the original fraction form before simplification.
Write the fraction as a mixed number:
To convert the improper fraction into a mixed number, follow these steps:
Combining these parts, the mixed number from the fraction is .
Therefore, the correct answer is .
Write the fraction as a mixed number:
To solve this problem, we'll convert the improper fraction into a mixed number.
The steps are as follows:
Upon checking with the choices provided, matches choice 2. However, it should be noted when simplified.
Therefore, the solution is the correct interpretation of the fraction as a mixed number but can also be seen as .
Write the fraction as a mixed number:
To solve this problem, we'll convert the improper fraction into a mixed number. Here's how:
Now, let's work through each step:
Step 1: Calculate which gives us a quotient of 1 and a remainder of 3.
Step 2: The whole number is 1.
Step 3: The fractional part is , which comes from the remainder over the original denominator.
Therefore, the mixed number is .
Write the fraction as a mixed number:
To convert the improper fraction into a mixed number, we need to divide the numerator by the denominator:
Step 1: Evaluate the division .
By performing this division, we find that .
Since the division results in a whole number, the mixed number equivalent of is simply . Therefore, there is no fractional part remaining.
Thus, the fraction expressed as a mixed number is .
Write the fraction shown in the drawing:
Write the fraction shown in the drawing:
Write the fraction shown in the drawing:
Write the fraction shown in the drawing:
Write the fraction shown in the drawing:
Write the fraction shown in the drawing:
To determine the fraction illustrated in the drawing, we must follow these procedures:
Thus, the solution to the problem is .
Write the fraction shown in the drawing:
To solve this problem, observe the visual representation as follows:
First, we need to count the total number of equal parts shown in the drawing. By examining the entire diagram, we can see that there are a total of six rectangles.
Second, we need to count how many of these boxes are shaded. Upon reviewing, we see that four boxes are shaded.
Therefore, the fraction of the shaded boxes compared to the entire group is given by the ratio of shaded boxes over the total number of boxes.
Thus, the fraction represented by the drawing is:
This corresponds to the first answer choice. Therefore, the correct answer is .
Write the fraction shown in the drawing:
To find the fraction represented by the shaded areas, follow these steps:
Therefore, the fraction of the drawing that is shaded is .
This value corresponds to option 4 in the provided choices, confirming is the correct answer.
Write the fraction shown in the drawing:
To solve the problem, we will follow these steps:
Now, let's address these steps in detail:
Step 1: Count the total equal parts.
From the drawing, it appears there are 7 equal parts.
Step 2: Count the shaded parts.
There are 5 shaded parts highlighted in the drawing.
Step 3: Write the fraction.
Now, we write the fraction as:
This fraction represents the shaded area of the total, therefore the solution to the problem is .
Write the fraction shown in the drawing:
The problem involves finding the fraction represented by shaded parts in a drawing. Here's a step-by-step guide to solve it:
The fraction for the shaded portion of the drawing is , which is a complete whole, as every block is shaded.
Therefore, the solution to the problem is .