\begin{song}[remember-chords]{title={I Will Derive}, music={Gloria Gaynor}, lyrics={MindofMatthew}}
    \begin{verse}
        At ^{Ami}first I was afraid, what could the ^{Dmi7}answer be? \\
        It said ^{G}given this position find ve^{Cmaj7}locity. \\
        So I ^{Fmaj7}tried to work it out, but I ^{Hmi7}knew that I was wrong. \\
        I stru^{Esus4}ggled; I cried, "A problem ^{E}shouldn't take this long!"
    \end{verse}
    \begin{verse}
        I tried to ^think, control my ^nerve. \\
        It's evi^dent that speed's tangential to that ^time-position curve. \\
        This ^problem would be mine if I just ^knew that tangent line. \\
        But what to ^do? Show me a ^sign!
    \end{verse}
    \begin{refren}
        So I thought ^{Ami}back to Calcu^{Dmi7}lus. \\
        Way back to ^{G}Newton and to Leibniz, \\
        And to ^{Cmaj7}problems just like this. \\
        ^{Fmaj7}And just like that when I had ^{Hmi7}given up all hope, \\
        I said ^{Esus4}nope, there's just one ^{E}way to find that slope.
    \end{refren}
    \begin{refren}
        And so now ^I, I will de^rive. \\
        Find the ^derivative of $x$ position ^with respect to time. \\
        It's as ^easy as can be, just have to ^take $dx/dt$. \\
        I will de^rive, I will de^rive. Hey, hey!
    \end{refren}

    Mezihra stejně jako sloka.

    \begin{verse}
        And then I ^went ahead to the ^second part. \\
        But as I ^looked at it I wasn't sure quite ^how to start. \\
        It was ^asking for the time at ^which velocity \\
        Was at a ^maximum, and I was ^thinking "Woe is me."
    \end{verse}
    \begin{verse}
        But then I ^thought, this much I ^know. \\
        I've gotta ^find acceleration, set it ^equal to zero. \\
        Now ^if I only knew what the ^function was for a. \\
        ^I guess I'm gonna have to ^solve for it someway.
    \end{verse}
    \begin{refren}
        So I thought ^back to Calcu^lus. \\
        Way back to ^Newton and to Leibniz, \\
        And to ^problems just like this. \\
        ^And just like that when I had ^given up all hope, \\
        I said ^nope, there's just one ^way to find that slope.
    \end{refren}
    \begin{refren}
        And so now ^I, I will de^rive. \\
        Find the ^derivative of $v$ position ^with respect to time. \\
        It's as ^easy as can be, just have to ^take $dv/dt$. \\
        I will de^rive, I will de^rive.
    \end{refren}
    \begin{refren}
        So I thought ^back to Calcu^lus. \\
        Way back to ^Newton and to Leibniz, \\
        And to ^problems just like this. \\
        ^And just like that when I had ^given up all hope, \\
        I said ^nope, there's just one ^way to find that slope.
    \end{refren}
    \begin{refren}
        And so now ^I, I will de^rive. \\
        Find the ^derivative of $x$ position ^with respect to time. \\
        It's as ^easy as can be, just have to ^take $dx/dt$. \\
        I will de^rive, I will de^rive, I will derive!
    \end{refren}
\end{song}
