Whakaoti i te (8!div(2!6!))*04^2*left(1-04right)^6

$$(8 ! \div (2 ! 6 ! )) \times { 04 }^{ 2 } \times { \left(1-04 \right) }^{ 6 }$$

Aromātai

$$0$$

Ngā Upane Otinga

Ko te huarea o 8 ko 40320.

$$\frac{40320}{2!\times 6!}\times \left(0\times 4\right)^{2}\left(1-0\times 4\right)^{6}$$

Ko te huarea o 2 ko 2.

$$\frac{40320}{2\times 6!}\times \left(0\times 4\right)^{2}\left(1-0\times 4\right)^{6}$$

Ko te huarea o 6 ko 720.

$$\frac{40320}{2\times 720}\times \left(0\times 4\right)^{2}\left(1-0\times 4\right)^{6}$$

Whakareatia te 2 ki te 720, ka 1440.

$$\frac{40320}{1440}\times \left(0\times 4\right)^{2}\left(1-0\times 4\right)^{6}$$

Whakawehea te 40320 ki te 1440, kia riro ko 28.

$$28\times \left(0\times 4\right)^{2}\left(1-0\times 4\right)^{6}$$

Whakareatia te 0 ki te 4, ka 0.

$$28\times 0^{2}\left(1-0\times 4\right)^{6}$$

Tātaihia te 0 mā te pū o 2, kia riro ko 0.

$$28\times 0\left(1-0\times 4\right)^{6}$$

Whakareatia te 28 ki te 0, ka 0.

$$0\left(1-0\times 4\right)^{6}$$

Whakareatia te 0 ki te 4, ka 0.

$$0\left(1-0\right)^{6}$$

Tangohia te 0 i te 1, ka 1.

$$0\times 1^{6}$$

Tātaihia te 1 mā te pū o 6, kia riro ko 1.

$$0\times 1$$

Whakareatia te 0 ki te 1, ka 0.

$$0$$

Tauwehe

$$0$$