Simplify the following expression: (m-n)(m+n) / (m-m-m+n²) × n(n-m) / m(m+n)

The image shows a step in simplifying an algebraic expression. The expression in the image is: ((m−n)(m+n))/(m−mn−mn+n²) × (n(n−m))/(m(m+n)) Based on the previous problem, the denominator of the first fraction was m² − 2mn + n². The term m−mn−mn+n² in the image appears to be a transcription error where m² was written as m. We will assume the intended denominator is m² − 2mn + n². Step 1: Simplify the denominator of the first fraction. Assuming the denominator is $m² - mn

Simplify the following expression: (m-n)(m+n) / (m-m-m+n²) × n(n-m) / m(m+n)

The image shows a step in simplifying an algebraic expression. The expression in the image is: ((m−n)(m+n))/(m−mn−mn+n²) × (n(n−m))/(m(m+n)) Based on the previous problem, the denominator of the first fraction was m² − 2mn + n². The term m−mn−mn+n² in the image appears to be a transcription error where m² was written as m. We will assume the intended denominator is m² − 2mn + n². Step 1: Simplify the denominator of the first fraction. Assuming the denominator is $m² - mn

Solved: Simplify the following expression: (m-n)(m+n) /…

The image shows a step in simplifying an algebraic expression. The expression in the image is:

\frac{(m-n)(m+n)}{m-mn-mn+n^2} \times \frac{n(n-m)}{m(m+n)}

Based on the previous problem, the denominator of the first fraction was $m^2 - 2mn + n^2$ . The term $m-mn-mn+n^2$ in the image appears to be a transcription error where $m^2$ was written as $m$ . We will assume the intended denominator is $m^2 - 2mn + n^2$ .

Step 1: Simplify the denominator of the first fraction.
Assuming the denominator is $m^2 - mn

Simplify the following expression: (m-n)(m+n) / (m-m-m+n²) * n(n-m) / m(m+n)

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