Solve {l}{152*152*152+148*148*148}{(152)^2+(148)^2-152*148}

$$\left. \begin{array} { l } { 152 \times 152 \times 152 + 148 \times 148 \times 148 } \\ { ( 152 ) ^ { 2 } + ( 148 ) ^ { 2 } - 152 \times 148 } \end{array} \right.$$

Sort

$$22512,6753600$$

Solution Steps

Multiply 152 and 152 to get 23104. Multiply 148 and 148 to get 21904.

$$sort(23104\times 152+21904\times 148,152^{2}+148^{2}-152\times 148)$$

Multiply 23104 and 152 to get 3511808.

$$sort(3511808+21904\times 148,152^{2}+148^{2}-152\times 148)$$

Multiply 21904 and 148 to get 3241792.

$$sort(3511808+3241792,152^{2}+148^{2}-152\times 148)$$

Add 3511808 and 3241792 to get 6753600.

$$sort(6753600,152^{2}+148^{2}-152\times 148)$$

Calculate 152 to the power of 2 and get 23104.

$$sort(6753600,23104+148^{2}-152\times 148)$$

Calculate 148 to the power of 2 and get 21904.

$$sort(6753600,23104+21904-152\times 148)$$

Add 23104 and 21904 to get 45008.

$$sort(6753600,45008-152\times 148)$$

Multiply 152 and 148 to get 22496.

$$sort(6753600,45008-22496)$$

Subtract 22496 from 45008 to get 22512.

$$sort(6753600,22512)$$

To sort the list, start from a single element 6753600.

$$6753600$$

Insert 22512 to the appropriate location in the new list.

$$22512,6753600$$

Evaluate

$$6753600,\ 22512$$