Given that \( y=x^{-m}\) what is \(\frac{dy}{dx}\)?
\(\frac{-m}{x^{(m-1)}}\)
\(\frac{-mx^{(m+1)}}{x^{m-1}} \)
—>> \(\frac{-m}{x^{(m+1)}}\)
\(\frac{-{mx^{m-1}}}{x^{(m+1)}}\)
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Given that \( y=x^{-m}\) what is \(\frac{dy}{dx}\)?
\(\frac{-m}{x^{(m-1)}}\)
\(\frac{-mx^{(m+1)}}{x^{m-1}} \)
—>> \(\frac{-m}{x^{(m+1)}}\)
\(\frac{-{mx^{m-1}}}{x^{(m+1)}}\)
