simplify (m-2)/(8m^2-4m)-(m+2)/(8m^2-4m)

⚠ 8m is read as the product 8*m: for a power, write 8^m

⚠ 4m is read as the product 4*m: for a power, write 4^m

The original denominators must be nonzero:

m \in ℝ \ {\frac{1}{2}, 0}

Let's reduce:

\frac{m - 2}{8 m^{2} - 4 m} - \frac{m + 2}{8 m^{2} - 4 m}

\frac{(m - 2) - (m + 2)}{8 m^{2} - 4 m}

\frac{m - 2 - m - 2}{8 m^{2} - 4 m}

ℹ

- 2 - 2

-4

‖

m - m

0

\frac{0 - 4}{8 m^{2} - 4 m}

- \frac{4}{4 m \cdot (2 m - 1)}

▶Simplified form:

- \frac{1}{m \cdot (2 m - 1)}