Solve {l}{10^3-3*10+10}{3*2^5+4^3*4}

$$\left. \begin{array} { l } { 10 ^ { 3 } - 3 \cdot 10 + 10 } \\ { 3 \cdot 2 ^ { 5 } + 4 ^ { 3 } \cdot 4 } \end{array} \right.$$

Sort

$$352,980$$

Solution Steps

To multiply powers of the same base, add their exponents. Add 3 and 1 to get 4.

$$sort(10^{3}-3\times 10+10,3\times 2^{5}+4^{4})$$

Calculate 10 to the power of 3 and get 1000.

$$sort(1000-3\times 10+10,3\times 2^{5}+4^{4})$$

Multiply 3 and 10 to get 30.

$$sort(1000-30+10,3\times 2^{5}+4^{4})$$

Subtract 30 from 1000 to get 970.

$$sort(970+10,3\times 2^{5}+4^{4})$$

Add 970 and 10 to get 980.

$$sort(980,3\times 2^{5}+4^{4})$$

Calculate 2 to the power of 5 and get 32.

$$sort(980,3\times 32+4^{4})$$

Multiply 3 and 32 to get 96.

$$sort(980,96+4^{4})$$

Calculate 4 to the power of 4 and get 256.

$$sort(980,96+256)$$

Add 96 and 256 to get 352.

$$sort(980,352)$$

To sort the list, start from a single element 980.

$$980$$

Insert 352 to the appropriate location in the new list.

$$352,980$$

Evaluate

$$980,\ 352$$