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Question

\frac{823}{m^{4}}\times 743
Simplify the expression
\frac{611489}{m^{4}}
Evaluate
\frac{823}{m^{4}}\times 743
Multiply the terms
\frac{823\times 743}{m^{4}}
Solution
\frac{611489}{m^{4}}
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Find the excluded values
m=0
Evaluate
\frac{823}{m^{4}}\times 743
To find the excluded values,set the denominators equal to 0
m^{4}=0
Solution
m=0
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Find the roots
m \in \varnothing
Evaluate
\frac{823}{m^{4}}\times 743
To find the roots of the expression,set the expression equal to 0
\frac{823}{m^{4}}\times 743=0
The only way a power can not be 0 is when the base not equals 0
\frac{823}{m^{4}}\times 743=0,m\neq 0
Calculate
\frac{823}{m^{4}}\times 743=0
Multiply the terms
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Multiply the terms
\frac{823}{m^{4}}\times 743
Multiply the terms
\frac{823\times 743}{m^{4}}
Multiply the terms
\frac{611489}{m^{4}}
\frac{611489}{m^{4}}=0
Cross multiply
611489=m^{4}\times 0
Simplify the equation
611489=0
Solution
m \in \varnothing
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