calculus rhapsody 2
I will derive + latex notation
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@@ -20,8 +20,8 @@
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\end{refren}
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\begin{refren}
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And so now ^I, I will de^rive. \\
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Find the ^derivative of x position ^with respect to time. \\
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It's as ^easy as can be, just have to ^take dx/dt. \\
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Find the ^derivative of $x$ position ^with respect to time. \\
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It's as ^easy as can be, just have to ^take $dx/dt$. \\
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I will de^rive, I will de^rive. Hey, hey!
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\end{refren}
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@@ -48,8 +48,8 @@
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\end{refren}
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\begin{refren}
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And so now ^I, I will de^rive. \\
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Find the ^derivative of velocity ^with respect to time. \\
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It's as ^easy as can be, just have to ^take dv/dt. \\
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Find the ^derivative of $v$ position ^with respect to time. \\
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It's as ^easy as can be, just have to ^take $dv/dt$. \\
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I will de^rive, I will de^rive.
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\end{refren}
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\begin{refren}
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@@ -61,8 +61,8 @@
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\end{refren}
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\begin{refren}
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And so now ^I, I will de^rive. \\
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Find the ^derivative of x position ^with respect to time. \\
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It's as ^easy as can be, just have to ^take dx/dt. \\
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Find the ^derivative of $x$ position ^with respect to time. \\
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It's as ^easy as can be, just have to ^take $dx/dt$. \\
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I will de^rive, I will de^rive, I will derive!
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\end{refren}
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\end{song}
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