Issolvi {l}{6/3+5[2+8*(12div4)+(6+8)sqrt{16}]+32}{7+5(2+8*3+14*4)+32}

$$\left. \begin{array}{l}{ 6 / 3 + 5 [ 2 + 8 \times ( 12 \div 4 ) + ( 6 + 8 ) \sqrt { 16 } ] + 32 }\\{ 7 + 5 ( 2 + 8 \times 3 + 14 \times 4 ) + 32 }\end{array} \right.$$

Issortja

$$444,\ 449$$

Passi tas-Soluzzjonijiet

Iddividi 6 b'3 biex tikseb2.

$$sort(2+5\left(2+8\times \frac{12}{4}+\left(6+8\right)\sqrt{16}\right)+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Iddividi 12 b'4 biex tikseb3.

$$sort(2+5\left(2+8\times 3+\left(6+8\right)\sqrt{16}\right)+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Immultiplika 8 u 3 biex tikseb 24.

$$sort(2+5\left(2+24+\left(6+8\right)\sqrt{16}\right)+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Żid 2 u 24 biex tikseb 26.

$$sort(2+5\left(26+\left(6+8\right)\sqrt{16}\right)+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Żid 6 u 8 biex tikseb 14.

$$sort(2+5\left(26+14\sqrt{16}\right)+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Ikkalkula l-għerq kwadrat ta' 16 u ikseb 4.

$$sort(2+5\left(26+14\times 4\right)+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Immultiplika 14 u 4 biex tikseb 56.

$$sort(2+5\left(26+56\right)+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Żid 26 u 56 biex tikseb 82.

$$sort(2+5\times 82+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Immultiplika 5 u 82 biex tikseb 410.

$$sort(2+410+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Żid 2 u 410 biex tikseb 412.

$$sort(412+32,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Żid 412 u 32 biex tikseb 444.

$$sort(444,7+5\left(2+8\times 3+14\times 4\right)+32)$$

Immultiplika 8 u 3 biex tikseb 24. Immultiplika 14 u 4 biex tikseb 56.

$$sort(444,7+5\left(2+24+56\right)+32)$$

Żid 2 u 24 biex tikseb 26.

$$sort(444,7+5\left(26+56\right)+32)$$

Żid 26 u 56 biex tikseb 82.

$$sort(444,7+5\times 82+32)$$

Immultiplika 5 u 82 biex tikseb 410.

$$sort(444,7+410+32)$$

Żid 7 u 410 biex tikseb 417.

$$sort(444,417+32)$$

Żid 417 u 32 biex tikseb 449.

$$sort(444,449)$$

Il-valuri tal-lista diġà qegħdin fl-ordni.

$$444,449$$

Evalwa

$$444,\ 449$$