Solve {l}{(2-9)^2*0,3+(3,4-9)^2*0,4+(4,2-9)}{49*0,3+31,36*0,4+7,84*0,3}

$$\left. \begin{array} { l } { ( 2 - 9 ) ^ { 2 } \times 0,3 + ( 3,4 - 9 ) ^ { 2 } \times 0,4 + ( 4,2 - 9 ) } \\ { 49 \times 0,3 + 31,36 \times 0,4 + 7,84 \times 0,3 } \end{array} \right.$$

Sort

$$22,444,\ 29,596$$

Solution Steps

Subtract 9 from 2 to get -7.

$$sort(\left(-7\right)^{2}\times 0,3+\left(3,4-9\right)^{2}\times 0,4+4,2-9;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Calculate -7 to the power of 2 and get 49.

$$sort(49\times 0,3+\left(3,4-9\right)^{2}\times 0,4+4,2-9;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Multiply 49 and 0,3 to get 14,7.

$$sort(14,7+\left(3,4-9\right)^{2}\times 0,4+4,2-9;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Subtract 9 from 3,4 to get -5,6.

$$sort(14,7+\left(-5,6\right)^{2}\times 0,4+4,2-9;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Calculate -5,6 to the power of 2 and get 31,36.

$$sort(14,7+31,36\times 0,4+4,2-9;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Multiply 31,36 and 0,4 to get 12,544.

$$sort(14,7+12,544+4,2-9;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Add 14,7 and 12,544 to get 27,244.

$$sort(27,244+4,2-9;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Add 27,244 and 4,2 to get 31,444.

$$sort(31,444-9;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Subtract 9 from 31,444 to get 22,444.

$$sort(22,444;49\times 0,3+31,36\times 0,4+7,84\times 0,3)$$

Multiply 49 and 0,3 to get 14,7.

$$sort(22,444;14,7+31,36\times 0,4+7,84\times 0,3)$$

Multiply 31,36 and 0,4 to get 12,544.

$$sort(22,444;14,7+12,544+7,84\times 0,3)$$

Add 14,7 and 12,544 to get 27,244.

$$sort(22,444;27,244+7,84\times 0,3)$$

Multiply 7,84 and 0,3 to get 2,352.

$$sort(22,444;27,244+2,352)$$

Add 27,244 and 2,352 to get 29,596.

$$sort(22,444;29,596)$$

The list values are already in order.

$$22,444;29,596$$

Evaluate

$$22,444,\ 29,596$$