Find the integral.
-$\int t e^{\left(-7 t^{2}\right)} d t$
A) $-\frac{1}{7} e^{\left(-7 t^{2}\right)}+C$
B) $\frac{1}{7} e^{\left(-7 t^{2}\right)}+C$
C) $-\frac{1}{14} \mathrm{e}^{\left(-7 \mathrm{t}^{2}\right)}+\mathrm{C}$
D) $\frac{1}{14} e^{\left(-7 t^{2}\right)}+C$

Question

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The Answer of Find the integral.
-$\int t e^{\left(-7 t^{2}\right)} d t$
A) $-\frac{1}{7} e^{\left(-7 t^{2}\right)}+C$
B) $\frac{1}{7} e^{\left(-7 t^{2}\right)}+C$
C) $-\frac{1}{14} \mathrm{e}^{\left(-7 \mathrm{t}^{2}\right)}+\mathrm{C}$
D) $\frac{1}{14} e^{\left(-7 t^{2}\right)}+C$

Find the Integral ∫te(−7t2)dt\int t e^{\left(-7 t^{2}\right)} d t∫te(−7t2)dt A) −17e(−7t2)+C-\frac{1}{7} e^{\left(-7 t^{2}\right)}+C−71​e(−7t2)+C

Find the Integral $\int t e^{\left(-7 t^{2}\right)} d t$ A) $-\frac{1}{7} e^{\left(-7 t^{2}\right)}+C$