Derivative-practice-quotient-rule.tex

\Section{Derivative practice---quotient rule}

\begin{ProblemSet}[pencil space=2in]

 \begin{Problem}[pencil space=1in]
  What is $u'(x)$?
  \begin{equation*}
   \LeftStyle{u(x) = 4 x^2 + 5 x - 10}
  \end{equation*}
 \end{Problem}

 \begin{Problem}[pencil space=1in]
  What is $v'(x)$?
  \begin{equation*}
   \RightStyle{v(x) = - x^2 - 7 x + 8}
  \end{equation*}
 \end{Problem}

 \begin{Problem}[pencil space=3in]
  What is $f'(x)$?
  \begin{equation*}
   f(x) = \frac{
    \LeftStyle{4 x^2 + 5 x - 10}
   }{
    \RightStyle{- x^2 - 7 x + 8}
   }
  \end{equation*}
 \end{Problem}

 \begin{Problem}[pencil space=3in]
  What is $f'(x)$?
  \begin{equation*}
   f(x) = \frac{
    \LeftStyle{5x - 7}
   }{
    \RightStyle{6 x^2 + 3 x + 2}
   }
  \end{equation*}
 \end{Problem}

 \begin{Problem}
  What is $g'(t)$?
  \begin{equation*}
   g(t) = \frac{t^2 - 4t + 6}{t}
  \end{equation*}
 \end{Problem}

 \begin{Problem}
  What is $h'(w)$?
  \begin{equation*}
   h(w) = \frac{14}{3w^2 - w}
  \end{equation*}
 \end{Problem}

 \begin{Problem}
  What is $m'(q)$?
  \begin{equation*}
   m(q) = \frac{3q^2 - q}{14}
  \end{equation*}
 \end{Problem}

 \begin{Problem}
  What is $r'(z)$?
  \begin{equation*}
   r(z) = \frac{3z^{\nicefrac{7}{5}} + 4z}{5 - z + z^3}
  \end{equation*}
 \end{Problem}

\end{ProblemSet}

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