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Example Questions
Example Question #4135 : Algebra Ii
When multiplying radicals, we can just multiply the values inside the radicand.
This can be simplified to
which is the cubic root of the answer.
Example Question #1476 : Mathematical Relationships And Basic Graphs
We can simplify by finding a perfect square.
Next we can reduce to
.
When dealing with radicals in the denominator, we simplify it by multiplying top and bottom by the radical.
Example Question #43 : Multiplying And Dividing Radicals
The first step I'd recommend is to multiply everything and put it all underneath one radical: . Then, recall that for every two of the same term, cross them out underneath the radical and put one of them outside. Attack each term separately:
,
, and
. Put those all together to get:
.
Example Question #142 : Simplifying Radicals
Combine radicals:
Simplify the radical leftover:
Example Question #4141 : Algebra Ii
Divide and simplify:
None of these
Divide outside number:
Divide radicals:
Simplify radical:
Example Question #42 : Multiplying And Dividing Radicals
Expand, then simplify:
Foil:
Example Question #151 : Simplifying Radicals
Simplify:
Multiply the numbers inside the radical.
Factor out a perfect square of
.
Example Question #151 : Simplifying Radicals
Simplify:
Multiply the numbers inside the radical.
Factor out a perfect square of
.
Example Question #4142 : Algebra Ii
Simplify:
Divide the numbers inside the radicals.
Example Question #4143 : Algebra Ii
Simplify:
When multiplying radicals, simply multiply the numbers inside the radical with each other. Therefore:
We cannot further simplify because both of the numbers multiplied with each other were prime numbers.
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