In this article, we will teach you the basics of everything you need to know about mixed numbers.
If you wish to delve deeper into a specific topic, you can access the corresponding extensive article.
Master mixed numbers with step-by-step practice problems. Convert mixed fractions to improper fractions, add, subtract, multiply & divide with detailed solutions.
In this article, we will teach you the basics of everything you need to know about mixed numbers.
If you wish to delve deeper into a specific topic, you can access the corresponding extensive article.
A fraction that is greater than 1 is a fraction whose numerator is larger than its denominator, this type of fractions can be converted into mixed numbers.
It is important that we remember similar topics:
Multiply the whole number by the denominator.
To the obtained product, add the numerator. The final result will be the new numerator.
Nothing is changed in the denominator.
The whole number is written in the numerator and the 1 in the denominator.
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\( 4:\frac{4}{7}= \)
To solve this problem, we'll perform the division by converting it into multiplication:
Through these steps, we find that the solution to the division problem is .
Answer:
We need to evaluate the expression .
To do this, we use the principle that dividing by a fraction is equivalent to multiplying by its reciprocal. Therefore, the expression becomes:
.
Next, we multiply the whole number by the reciprocal:
.
To express as a mixed number, we write it as:
.
Thus, the solution to the problem is , which matches choice 3 from the options provided.
Answer:
To solve this problem, let's divide by . The solution involves converting the division into a multiplication:
Step 1: Recognize as the division .
Step 2: Convert division into multiplication: .
Step 3: Compute the multiplication: .
Step 4: Convert into a mixed number: .
Therefore, the solution to the division is
The correct answer is .
Answer:
To solve the problem , we must perform division of the whole number 3 by the fraction . Here are the steps:
The solution to the division is .
Answer:
To solve the expression , follow these steps:
Therefore, the solution to the problem is .
Answer: