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Derivative
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\[4te ^{t}\]
\( \dfrac{d}{dt}(uv) = uv' + vu' \) \( \dfrac{d}{dt} (ku) = k \dfrac{d}{dt}u \)
\( \dfrac{d}{dt} (4te^t) \) \(= 4 \dfrac{d}{dt} (te^t) \) \( = 4 (t \cdot \dfrac{d}{dt} e^t + e^t \cdot \dfrac{d}{dt} t )\) \( = 4 (t \cdot e^t + e^t \cdot 1 )\) \( = 4 e^t (t + 1 )\)
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