To subtract fractions, we must find the common denominator by simplifying, expanding, or multiplying the denominators.
Then, we only need to subtract the numerators to get the result.
Master subtracting fractions with different denominators through step-by-step practice problems. Learn common denominator methods and solve mixed exercises.
To subtract fractions, we must find the common denominator by simplifying, expanding, or multiplying the denominators.
Then, we only need to subtract the numerators to get the result.
Solve the following exercise:
\( \frac{4}{6}-\frac{3}{6}=\text{?} \)
Solve the following exercise:
To solve this problem, we'll execute the following steps:
Let's work through the solution:
Step 1: Both fractions, and , have the same denominator of 5.
Step 2: Subtract the numerators: .
Step 3: The result is , with no further simplification necessary.
The correct solution to the given subtraction problem is .
Answer:
Solve the following exercise:
To solve the problem, we'll follow these steps:
Now, let's calculate:
Step 1: Both fractions and have a common denominator of 5.
Step 2: Subtract the numerators:
.
Step 3: Place the result over the common denominator:
.
Therefore, the solution to the problem is .
Answer:
Solve the following exercise:
To solve this problem, we'll subtract two fractions with a common denominator. Here is the step-by-step process:
Thus, the result of subtracting from is .
Therefore, the solution to the problem is .
Answer:
Solve the following exercise:
Let's solve the subtraction of two fractions:
Step 1: Identify the fractions given:
The fractions are and , both having a common denominator of 5.
Step 2: Subtract the numerators while keeping the denominator the same:
The numerator result is .
Step 3: Retain the common denominator:
Thus, the result of the subtraction is .
Therefore, the solution to the problem is .
Answer:
Solve the following exercise:
To solve this problem, let's follow these steps:
Now, let's work through each step:
Step 1: The problem asks us to subtract two fractions: and . These fractions have the same denominator, which means they are "like" fractions.
Step 2: In subtraction of fractions with like denominators, we only need to subtract the numerators while keeping the denominator the same. Let's set up the expression:
Step 3: Subtract the numerators:
So, the result of the subtraction is .
Therefore, the solution to the problem is .
Answer: