Solve {c}{2*(22^{4}+22^{3}*23*12+22^{2}*23^2*6+22*23^3*12+23^4)}{90^4}

$$\left. \begin{array} { c } { 2 \times ( 22 ^ { 4 } + 22 ^ { 3 } \times 23 \times 12 + 22 ^ { 2 } \times 23 ^ { 2 } \times 6 + 22 \times 23 ^ { 3 } \times 12 + 23 ^ { 4 } ) } \\ { 90 ^ { 4 } } \end{array} \right.$$

Sort

$$16402498,\ 65610000$$

Solution Steps

Calculate 22 to the power of 4 and get 234256.

$$sort(2\left(234256+22^{3}\times 23\times 12+22^{2}\times 23^{2}\times 6+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Calculate 22 to the power of 3 and get 10648.

$$sort(2\left(234256+10648\times 23\times 12+22^{2}\times 23^{2}\times 6+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Multiply 10648 and 23 to get 244904.

$$sort(2\left(234256+244904\times 12+22^{2}\times 23^{2}\times 6+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Multiply 244904 and 12 to get 2938848.

$$sort(2\left(234256+2938848+22^{2}\times 23^{2}\times 6+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Add 234256 and 2938848 to get 3173104.

$$sort(2\left(3173104+22^{2}\times 23^{2}\times 6+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Calculate 22 to the power of 2 and get 484.

$$sort(2\left(3173104+484\times 23^{2}\times 6+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Calculate 23 to the power of 2 and get 529.

$$sort(2\left(3173104+484\times 529\times 6+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Multiply 484 and 529 to get 256036.

$$sort(2\left(3173104+256036\times 6+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Multiply 256036 and 6 to get 1536216.

$$sort(2\left(3173104+1536216+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Add 3173104 and 1536216 to get 4709320.

$$sort(2\left(4709320+22\times 23^{3}\times 12+23^{4}\right),90^{4})$$

Calculate 23 to the power of 3 and get 12167.

$$sort(2\left(4709320+22\times 12167\times 12+23^{4}\right),90^{4})$$

Multiply 22 and 12167 to get 267674.

$$sort(2\left(4709320+267674\times 12+23^{4}\right),90^{4})$$

Multiply 267674 and 12 to get 3212088.

$$sort(2\left(4709320+3212088+23^{4}\right),90^{4})$$

Add 4709320 and 3212088 to get 7921408.

$$sort(2\left(7921408+23^{4}\right),90^{4})$$

Calculate 23 to the power of 4 and get 279841.

$$sort(2\left(7921408+279841\right),90^{4})$$

Add 7921408 and 279841 to get 8201249.

$$sort(2\times 8201249,90^{4})$$

Multiply 2 and 8201249 to get 16402498.

$$sort(16402498,90^{4})$$

Calculate 90 to the power of 4 and get 65610000.

$$sort(16402498,65610000)$$

The list values are already in order.

$$16402498,65610000$$

Evaluate

$$16402498,\ 65610000$$