Whakaoti i te sqrt{1/5(left(32125-32123right)^2+left(32126-32123right)^2+left(32121-32123right)^2+left(32124-32123right)^2+{left(32122-32123right)}^2+{left(32122-32123right)}^2)}

$$\sqrt{ \frac{ 1 }{ 5 } ( { \left(32125-32123 \right) }^{ 2 } + { \left(32126-32123 \right) }^{ 2 } + { \left(32121-32123 \right) }^{ 2 } + { \left(32124-32123 \right) }^{ 2 } + { \left(32122-32123 \right) }^{ 2 } + { \left(32122-32123 \right) }^{ 2 } ) }$$

Aromātai

$$2$$

Ngā Upane Otinga

Tangohia te 32123 i te 32125, ka 2.

$$\sqrt{\frac{1}{5}\left(2^{2}+\left(32126-32123\right)^{2}+\left(32121-32123\right)^{2}+\left(32124-32123\right)^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tātaihia te 2 mā te pū o 2, kia riro ko 4.

$$\sqrt{\frac{1}{5}\left(4+\left(32126-32123\right)^{2}+\left(32121-32123\right)^{2}+\left(32124-32123\right)^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tangohia te 32123 i te 32126, ka 3.

$$\sqrt{\frac{1}{5}\left(4+3^{2}+\left(32121-32123\right)^{2}+\left(32124-32123\right)^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tātaihia te 3 mā te pū o 2, kia riro ko 9.

$$\sqrt{\frac{1}{5}\left(4+9+\left(32121-32123\right)^{2}+\left(32124-32123\right)^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tāpirihia te 4 ki te 9, ka 13.

$$\sqrt{\frac{1}{5}\left(13+\left(32121-32123\right)^{2}+\left(32124-32123\right)^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tangohia te 32123 i te 32121, ka -2.

$$\sqrt{\frac{1}{5}\left(13+\left(-2\right)^{2}+\left(32124-32123\right)^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tātaihia te -2 mā te pū o 2, kia riro ko 4.

$$\sqrt{\frac{1}{5}\left(13+4+\left(32124-32123\right)^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tāpirihia te 13 ki te 4, ka 17.

$$\sqrt{\frac{1}{5}\left(17+\left(32124-32123\right)^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tangohia te 32123 i te 32124, ka 1.

$$\sqrt{\frac{1}{5}\left(17+1^{2}+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tātaihia te 1 mā te pū o 2, kia riro ko 1.

$$\sqrt{\frac{1}{5}\left(17+1+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tāpirihia te 17 ki te 1, ka 18.

$$\sqrt{\frac{1}{5}\left(18+\left(32122-32123\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tangohia te 32123 i te 32122, ka -1.

$$\sqrt{\frac{1}{5}\left(18+\left(-1\right)^{2}+\left(32122-32123\right)^{2}\right)}$$

Tātaihia te -1 mā te pū o 2, kia riro ko 1.

$$\sqrt{\frac{1}{5}\left(18+1+\left(32122-32123\right)^{2}\right)}$$

Tāpirihia te 18 ki te 1, ka 19.

$$\sqrt{\frac{1}{5}\left(19+\left(32122-32123\right)^{2}\right)}$$

Tangohia te 32123 i te 32122, ka -1.

$$\sqrt{\frac{1}{5}\left(19+\left(-1\right)^{2}\right)}$$

Tātaihia te -1 mā te pū o 2, kia riro ko 1.

$$\sqrt{\frac{1}{5}\left(19+1\right)}$$

Tāpirihia te 19 ki te 1, ka 20.

$$\sqrt{\frac{1}{5}\times 20}$$

Whakareatia te \frac{1}{5} ki te 20, ka 4.

$$\sqrt{4}$$

Tātaitia te pūtakerua o 4 kia tae ki 2.

$$2$$

Tauwehe

$$2$$