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Simplify. Write your answer using whole numbers and variables. $\newline$ $\frac{10j}{j^2 - 6j}$

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Simplify radical expressions: mixed review

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Q. Simplify. Write your answer using whole numbers and variables.

\newline

\frac{10j}{j^2 - 6j}

Simplify Expression: Simplify the expression by dividing $10j$ by $j^2$ . The expression $\frac{10j}{j^2}$ can be simplified by canceling one $j$ from the numerator and the denominator because $\frac{j}{j} = 1$ . $\frac{10j}{j^2} = \frac{10}{j}$
Rewrite After Simplification: Rewrite the expression after simplification. $\newline$ The expression now is $\frac{10}{j} - 6j$ .
Combine Terms: Combine the terms if possible. $\newline$ Since $\frac{10}{j}$ and $-6j$ are not like terms (one has $j$ in the denominator, the other in the numerator), they cannot be combined. $\newline$ The expression remains $\frac{10}{j} - 6j$ .
Check for Further Simplifications: Check for any common factors or further simplifications. There are no common factors between the terms, and no further simplifications can be made. The expression is already in its simplest form.

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