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What else can I help you with?
What are examples that are not integers?
Fractions
Before adding or subtracting two fractions they are converted into like fractions Explain with examples why this is necessary?
Before adding or subtracting two fractions they are converted into like fractions. Explain with examples why this is necessary.
What are examples of everyday fractions in life?
when you cook
Examples of fractions used in everyday life?
We use fractions in the grocery we use fractions in the grocery shops like half a dozen
What are examples of negative and positive fractions?
-1/2 and 1/2
What are examples that are not integers?
Fractions
Before adding or subtracting two fractions they are converted into like fractions Explain with examples why this is necessary?
Before adding or subtracting two fractions they are converted into like fractions. Explain with examples why this is necessary.
What are examples of everyday fractions in life?
when you cook
Examples of fractions used in everyday life?
We use fractions in the grocery we use fractions in the grocery shops like half a dozen
How do i Simplify big algebra fractions?
It would've been better if you had some examples. There are infinite numbers of fractions
What fractions are equivalent to 21 over 48?
There are infinitely many fractions. Two examples are 210/480 and 7/16
What are examples of negative and positive fractions?
-1/2 and 1/2
What are two fractions equivalent to four sevenths?
Two examples of fractions that 4/7 is equal to are 8/14 and 12/21.
What two fractions are equivalent to 7 over 13?
There are an infinite number of such fractions. 14/26, 21/39 are two examples.
What the meaning of dissimilar fractions?
Dissimilar fractions have different denominators as in the following examples 1/2, 3/5 and 7/8
What are 3 equivalent fractions for six sevenths?
Examples of equivalent fractions for 6/7 are: 12/14, 18/21, 24/28.
What are examples of a benchmark fractions?
Benchmark fractions are commonly used fractions that serve as reference points for understanding and comparing other fractions. Examples include 1/2, 1/4, 3/4, and 1/3. These fractions are often used in everyday situations, such as cooking or measuring, making them relatable and easy to visualize. For instance, knowing that 1/2 is equivalent to 50% can help in quickly assessing the value of other fractions in relation to a whole.
