Solve {l}{(78-55)*0.05+(78-65)*415}{+(85-78)^2*0.35+(95-78)^2*0,1}

$$\left. \begin{array} { l } { ( 78 - 55 ) \times 0.05 + ( 78 - 65 ) \times 415 } \\ { + ( 85 - 78 ) ^ { 2 } \times 0.35 + ( 95 - 78 ) ^ { 2 } \times 0,1 } \end{array} \right.$$

Sort

$$1,5413.3$$

Solution Steps

Subtract 55 from 78 to get 23.

$$sort(23\times 0.05+\left(78-65\right)\times 415+\left(85-78\right)^{2}\times 0.35+\left(95-78\right)^{2}\times 0,1)$$

Multiply 23 and 0.05 to get 1.15.

$$sort(1.15+\left(78-65\right)\times 415+\left(85-78\right)^{2}\times 0.35+\left(95-78\right)^{2}\times 0,1)$$

Subtract 65 from 78 to get 13.

$$sort(1.15+13\times 415+\left(85-78\right)^{2}\times 0.35+\left(95-78\right)^{2}\times 0,1)$$

Multiply 13 and 415 to get 5395.

$$sort(1.15+5395+\left(85-78\right)^{2}\times 0.35+\left(95-78\right)^{2}\times 0,1)$$

Add 1.15 and 5395 to get 5396.15.

$$sort(5396.15+\left(85-78\right)^{2}\times 0.35+\left(95-78\right)^{2}\times 0,1)$$

Subtract 78 from 85 to get 7.

$$sort(5396.15+7^{2}\times 0.35+\left(95-78\right)^{2}\times 0,1)$$

Calculate 7 to the power of 2 and get 49.

$$sort(5396.15+49\times 0.35+\left(95-78\right)^{2}\times 0,1)$$

Multiply 49 and 0.35 to get 17.15.

$$sort(5396.15+17.15+\left(95-78\right)^{2}\times 0,1)$$

Add 5396.15 and 17.15 to get 5413.3.

$$sort(5413.3+\left(95-78\right)^{2}\times 0,1)$$

Subtract 78 from 95 to get 17.

$$sort(5413.3+17^{2}\times 0,1)$$

Calculate 17 to the power of 2 and get 289.

$$sort(5413.3+289\times 0,1)$$

Multiply 289 and 0 to get 0.

$$sort(5413.3+0,1)$$

Add 5413.3 and 0 to get 5413.3.

$$sort(5413.3,1)$$

To sort the list, start from a single element 5413.3.

$$5413.3$$

Insert 1 to the appropriate location in the new list.

$$1,5413.3$$

Evaluate

$$5413.3,1$$