Aromātai
\frac{2^{x}}{\left(9e^{4}+4\right)\ln(2)}+С
Kimi Pārōnaki e ai ki x
\frac{2^{x}}{9e^{4}+4}
Tohaina
Kua tāruatia ki te papatopenga
\frac{\int 2^{x}\mathrm{d}x}{9e^{4}+4}
Whakatauwehetia te pūmau mā te whakamahi i te \int af\left(x\right)\mathrm{d}x=a\int f\left(x\right)\mathrm{d}x.
\frac{2^{x}}{\ln(2)\left(9e^{4}+4\right)}
Whakamahia te \int p^{q}\mathrm{d}q=\frac{p^{q}}{\ln(p)} mai i te ripanga o ngā tau tōpū pātahi kia whakaputa i te huanga.
\frac{2^{x}}{\left(9e^{4}+4\right)\ln(2)}
Whakarūnātia.
\frac{2^{x}}{\left(9e^{4}+4\right)\ln(2)}+С
Mēnā ko F\left(x\right) he pārōnaki kōaro o f\left(x\right), kāti ko te huinga o ngā pārōnaki kōaro katoa o f\left(x\right) ka whakaaturia e F\left(x\right)+C. Nō reira, me tāpiri te pūmau o te whakatōpūtanga C\in \mathrm{R} ki te otinga.
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