Solve {l}{text{-5}297}{text(2014+1)^2-2(2014+1)(2014-1)+(2014-1)^2}

$$\left. \begin{array} { l } { \text { -5 } 297 } \\ { \text { (2014+1) } ^ { 2 } - 2 ( 2014 + 1 ) ( 2014 - 1 ) + ( 2014 - 1 ) ^ { 2 } } \end{array} \right.$$

Sort

$$-1485,\ 4$$

Solution Steps

Multiply -5 and 297 to get -1485.

$$sort(-1485,\left(2014+1\right)^{2}-2\left(2014+1\right)\left(2014-1\right)+\left(2014-1\right)^{2})$$

Add 2014 and 1 to get 2015.

$$sort(-1485,2015^{2}-2\left(2014+1\right)\left(2014-1\right)+\left(2014-1\right)^{2})$$

Calculate 2015 to the power of 2 and get 4060225.

$$sort(-1485,4060225-2\left(2014+1\right)\left(2014-1\right)+\left(2014-1\right)^{2})$$

Add 2014 and 1 to get 2015.

$$sort(-1485,4060225-2\times 2015\left(2014-1\right)+\left(2014-1\right)^{2})$$

Multiply 2 and 2015 to get 4030.

$$sort(-1485,4060225-4030\left(2014-1\right)+\left(2014-1\right)^{2})$$

Subtract 1 from 2014 to get 2013.

$$sort(-1485,4060225-4030\times 2013+\left(2014-1\right)^{2})$$

Multiply 4030 and 2013 to get 8112390.

$$sort(-1485,4060225-8112390+\left(2014-1\right)^{2})$$

Subtract 8112390 from 4060225 to get -4052165.

$$sort(-1485,-4052165+\left(2014-1\right)^{2})$$

Subtract 1 from 2014 to get 2013.

$$sort(-1485,-4052165+2013^{2})$$

Calculate 2013 to the power of 2 and get 4052169.

$$sort(-1485,-4052165+4052169)$$

Add -4052165 and 4052169 to get 4.

$$sort(-1485,4)$$

The list values are already in order.

$$-1485,4$$

Evaluate

$$-1485,\ 4$$