Whakaoti i te 10g^381-ln(e)+log_{10}({1000})

$$10 { g }^{ 3 } 81- \ln ( e ) + \log_{ 10 }({ 1000 })$$

Aromātai

$$810g^{3}+2$$

Ngā Upane Otinga

Whakareatia te 10 ki te 81, ka 810.

$$810g^{3}-\log_{e}\left(e\right)+\log_{10}\left(1000\right)$$

Ko te taupū kōaro e pūtake o e ko 1.

$$810g^{3}-1+\log_{10}\left(1000\right)$$

Ko te taupū kōaro 10 pūtake o 1000 ko 3.

$$810g^{3}-1+3$$

Tāpirihia te -1 ki te 3, ka 2.

$$810g^{3}+2$$

Tauwehe

$$2\left(405g^{3}+1\right)$$

Ngā Upane Otinga

Whakareatia te 10 ki te 81, ka 810.

$$factor(810g^{3}-\log_{e}\left(e\right)+\log_{10}\left(1000\right))$$

Ko te taupū kōaro e pūtake o e ko 1.

$$factor(810g^{3}-1+\log_{10}\left(1000\right))$$

Ko te taupū kōaro 10 pūtake o 1000 ko 3.

$$factor(810g^{3}-1+3)$$

Tāpirihia te -1 ki te 3, ka 2.

$$factor(810g^{3}+2)$$

Tauwehea te 2. Kāore te pūrau 405g^{3}+1 i whakatauwehea i te mea kāhore ōna pūtake whakahau.

$$2\left(405g^{3}+1\right)$$