Question
Simplify the expression
23x2
Evaluate
2x31(x32×x−31)
Remove the parentheses
2x31×x32×x−31
Multiply the terms with the same base by adding their exponents
2x31+32−31
Calculate the sum or difference
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Evaluate
31+32−31
Add the numbers
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Evaluate
31+32
Write all numerators above the common denominator
31+2
Add the numbers
33
Reduce the numbers
11
Calculate
1
1−31
Reduce fractions to a common denominator
33−31
Write all numerators above the common denominator
33−1
Subtract the numbers
32
2x32
Solution
23x2
Show Solution

Find the roots
x∈∅
Evaluate
2x31(x32×x−31)
To find the roots of the expression,set the expression equal to 0
2x31(x32×x−31)=0
Find the domain
2x31(x32×x−31)=0,x=0
Calculate
2x31(x32×x−31)=0
Multiply the terms
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Evaluate
x32×x−31
Use the product rule an×am=an+m to simplify the expression
x32−31
Subtract the numbers
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Evaluate
32−31
Write all numerators above the common denominator
32−1
Subtract the numbers
31
x31
2x31×x31=0
Multiply
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Multiply the terms
2x31×x31
Multiply the terms with the same base by adding their exponents
2x31+31
Add the numbers
More Steps

Evaluate
31+31
Write all numerators above the common denominator
31+1
Add the numbers
32
2x32
2x32=0
Rewrite the expression
x32=0
The only way a power can be 0 is when the base equals 0
x=0
Check if the solution is in the defined range
x=0,x=0
Solution
x∈∅
Show Solution
