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Example Questions
Example Question #25 : How To Subtract Fractions
Subtract:
Subtract the numerators and leave the denominators the same:
Answer:
Example Question #1071 : Hspt Mathematics
Subtract the numerators and keep the denominator as is:
Answer:
Example Question #1072 : Hspt Mathematics
Evaluate:
Rewrite as fractions with a common denominator:
Now, in the first number, "borrow" eight eighths from the units column:
Subtract fractions by subtracting denominators, then subtract integers.
Example Question #476 : Concepts
I think the easiest way to do this problem is to make a common denominator. 4 is the smallest common denominator.
is equivalent to
.
When you add and
you get
.
reduces to
and is equivalent to
.
Example Question #1 : How To Add Fractions
Evaluate:
The sum of two numbers of unlike sign is the difference of their absolute values, with the sign of the "dominant" number (the positive number here) affixed:
Subtract vertically by aligning the decimal points, making sure you append the 3.2 with a placeholder zero:
This is the correct choice.
Example Question #182 : Fractions
Evaluate:
Rewrite these numbers as improper fractions.
Now evaluate:
, so
Example Question #183 : Fractions
Add:
Rewrite using the lowest comon denominator. Since :
Example Question #483 : Arithmetic
When adding fractions, both denominators must be the same. A quick and easy way to do this is to multiply the numerator and the denominator of each fraction by the other fraction's denominator:
and
The is multiplied by 6 on both ends because the denominator of
is 6. Likewise,
is multiplied by 3 on both ends because the denominator of
is 3. The problem should now look like this:
Remember to reduce. 15 and 18 are both divisible by 3.
Your answer is .
Example Question #1071 : Hspt Mathematics
Add the following fractions and simplify, if possible.
In order to add fractions with different denominators, first find a common denominator of the fractions by finding the least common multiple. The least common multiple of these denominators is:
and
.
Because already has the required denominator, nothing needs to be done to
.
Since the in
needs to be multiplied by
in order to get
as the deonominator, multiply the numberator of
by
.
The "new" addition problem is now: .
The answer to this question is therefore .
Because and
do not have a common factor, the answer cannot be simplified.
Example Question #5 : How To Add Fractions
To add two fractions, first find the common denominator. We can convert to
.
, which reduces to
.
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