Solve {l}{78+27+64+125}{9^{3}+8^3+12^3+16^3+20^3}

$$\left. \begin{array} { l } { 78 + 27 + 64 + 125 } \\ { 9 ^ { 3 } + 8 ^ { 3 } + 12 ^ { 3 } + 16 ^ { 3 } + 20 ^ { 3 } } \end{array} \right.$$

Sort

$$294,\ 15065$$

Solution Steps

Add 78 and 27 to get 105.

$$sort(105+64+125,9^{3}+8^{3}+12^{3}+16^{3}+20^{3})$$

Add 105 and 64 to get 169.

$$sort(169+125,9^{3}+8^{3}+12^{3}+16^{3}+20^{3})$$

Add 169 and 125 to get 294.

$$sort(294,9^{3}+8^{3}+12^{3}+16^{3}+20^{3})$$

Calculate 9 to the power of 3 and get 729.

$$sort(294,729+8^{3}+12^{3}+16^{3}+20^{3})$$

Calculate 8 to the power of 3 and get 512.

$$sort(294,729+512+12^{3}+16^{3}+20^{3})$$

Add 729 and 512 to get 1241.

$$sort(294,1241+12^{3}+16^{3}+20^{3})$$

Calculate 12 to the power of 3 and get 1728.

$$sort(294,1241+1728+16^{3}+20^{3})$$

Add 1241 and 1728 to get 2969.

$$sort(294,2969+16^{3}+20^{3})$$

Calculate 16 to the power of 3 and get 4096.

$$sort(294,2969+4096+20^{3})$$

Add 2969 and 4096 to get 7065.

$$sort(294,7065+20^{3})$$

Calculate 20 to the power of 3 and get 8000.

$$sort(294,7065+8000)$$

Add 7065 and 8000 to get 15065.

$$sort(294,15065)$$

The list values are already in order.

$$294,15065$$

Evaluate

$$294,\ 15065$$