Solve {c}{100}{90^{2}-54^{2}}{91^3+81^3/172-91*81}{61^2-51^2}

$$\left. \begin{array} { c } { 100 } \\ { 90 ^ { 2 } - 54 ^ { 2 } } \\ { \frac { 91 ^ { 3 } + 81 ^ { 3 } } { 172 } - 91 \cdot 81 } \\ { 61 ^ { 2 } - 51 ^ { 2 } } \end{array} \right.$$

Sort

$$100,100,1120,5184$$

Solution Steps

Calculate 90 to the power of 2 and get 8100.

$$sort(100,8100-54^{2},\frac{91^{3}+81^{3}}{172}-91\times 81,61^{2}-51^{2})$$

Calculate 54 to the power of 2 and get 2916.

$$sort(100,8100-2916,\frac{91^{3}+81^{3}}{172}-91\times 81,61^{2}-51^{2})$$

Subtract 2916 from 8100 to get 5184.

$$sort(100,5184,\frac{91^{3}+81^{3}}{172}-91\times 81,61^{2}-51^{2})$$

Calculate 91 to the power of 3 and get 753571.

$$sort(100,5184,\frac{753571+81^{3}}{172}-91\times 81,61^{2}-51^{2})$$

Calculate 81 to the power of 3 and get 531441.

$$sort(100,5184,\frac{753571+531441}{172}-91\times 81,61^{2}-51^{2})$$

Add 753571 and 531441 to get 1285012.

$$sort(100,5184,\frac{1285012}{172}-91\times 81,61^{2}-51^{2})$$

Divide 1285012 by 172 to get 7471.

$$sort(100,5184,7471-91\times 81,61^{2}-51^{2})$$

Multiply 91 and 81 to get 7371.

$$sort(100,5184,7471-7371,61^{2}-51^{2})$$

Subtract 7371 from 7471 to get 100.

$$sort(100,5184,100,61^{2}-51^{2})$$

Calculate 61 to the power of 2 and get 3721.

$$sort(100,5184,100,3721-51^{2})$$

Calculate 51 to the power of 2 and get 2601.

$$sort(100,5184,100,3721-2601)$$

Subtract 2601 from 3721 to get 1120.

$$sort(100,5184,100,1120)$$

To sort the list, start from a single element 100.

$$100$$

Insert 5184 to the appropriate location in the new list.

$$100,5184$$

Insert 100 to the appropriate location in the new list.

$$100,100,5184$$

Insert 1120 to the appropriate location in the new list.

$$100,100,1120,5184$$

Evaluate

$$100,\ 5184,\ 100,\ 1120$$