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Question

\frac{v}{h}\div \left(s^{2}\times 26\right)
Simplify the expression
\frac{v}{26hs^{2}}
Evaluate
\frac{v}{h}\div \left(s^{2}\times 26\right)
Use the commutative property to reorder the terms
\frac{v}{h}\div 26s^{2}
Multiply by the reciprocal
\frac{v}{h}\times \frac{1}{26s^{2}}
Multiply the terms
\frac{v}{h\times 26s^{2}}
Solution
\frac{v}{26hs^{2}}
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Find the excluded values
h=0,s=0
Evaluate
\frac{v}{h}\div \left(s^{2}\times 26\right)
To find the excluded values,set the denominators equal to 0
\begin{align}&h=0\\&s^{2}\times 26=0\end{align}
Solve the equations
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Evaluate
s^{2}\times 26=0
Use the commutative property to reorder the terms
26s^{2}=0
Rewrite the expression
s^{2}=0
The only way a power can be 0 is when the base equals 0
s=0
\begin{align}&h=0\\&s=0\end{align}
Solution
h=0,s=0
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