Solve {c}{(0.25)(0.25-1)(0.25+1)(-0.384)}{(0.25)(0.25-1)(0.25+1)(0.25-2)(-0.86)}hline2.4

$$\left. \begin{array} { c } { ( 0.25 ) ( 0.25 - 1 ) ( 0.25 + 1 ) ( - 0.384 ) } \\ { ( 0.25 ) ( 0.25 - 1 ) ( 0.25 + 1 ) ( 0.25 - 2 ) ( - 0.86 ) } \\ \hline 2.4 \end{array} \right.$$

Sort

$$-0.352734375,0.09,2.4$$

Solution Steps

Subtract 1 from 0.25 to get -0.75.

$$sort(0.25\left(-0.75\right)\left(0.25+1\right)\left(-0.384\right),0.25\left(0.25-1\right)\left(0.25+1\right)\left(0.25-2\right)\left(-0.86\right),2.4)$$

Multiply 0.25 and -0.75 to get -0.1875.

$$sort(-0.1875\left(0.25+1\right)\left(-0.384\right),0.25\left(0.25-1\right)\left(0.25+1\right)\left(0.25-2\right)\left(-0.86\right),2.4)$$

Add 0.25 and 1 to get 1.25.

$$sort(-0.1875\times 1.25\left(-0.384\right),0.25\left(0.25-1\right)\left(0.25+1\right)\left(0.25-2\right)\left(-0.86\right),2.4)$$

Multiply -0.1875 and 1.25 to get -0.234375.

$$sort(-0.234375\left(-0.384\right),0.25\left(0.25-1\right)\left(0.25+1\right)\left(0.25-2\right)\left(-0.86\right),2.4)$$

Multiply -0.234375 and -0.384 to get 0.09.

$$sort(0.09,0.25\left(0.25-1\right)\left(0.25+1\right)\left(0.25-2\right)\left(-0.86\right),2.4)$$

Subtract 1 from 0.25 to get -0.75.

$$sort(0.09,0.25\left(-0.75\right)\left(0.25+1\right)\left(0.25-2\right)\left(-0.86\right),2.4)$$

Multiply 0.25 and -0.75 to get -0.1875.

$$sort(0.09,-0.1875\left(0.25+1\right)\left(0.25-2\right)\left(-0.86\right),2.4)$$

Add 0.25 and 1 to get 1.25.

$$sort(0.09,-0.1875\times 1.25\left(0.25-2\right)\left(-0.86\right),2.4)$$

Multiply -0.1875 and 1.25 to get -0.234375.

$$sort(0.09,-0.234375\left(0.25-2\right)\left(-0.86\right),2.4)$$

Subtract 2 from 0.25 to get -1.75.

$$sort(0.09,-0.234375\left(-1.75\right)\left(-0.86\right),2.4)$$

Multiply -0.234375 and -1.75 to get 0.41015625.

$$sort(0.09,0.41015625\left(-0.86\right),2.4)$$

Multiply 0.41015625 and -0.86 to get -0.352734375.

$$sort(0.09,-0.352734375,2.4)$$

To sort the list, start from a single element 0.09.

$$0.09$$

Insert -0.352734375 to the appropriate location in the new list.

$$-0.352734375,0.09$$

Insert 2.4 to the appropriate location in the new list.

$$-0.352734375,0.09,2.4$$

Evaluate

$$0.09,\ -0.352734375,\ 2.4$$