Rešite (1*2^6+1*2^5+0*2^4+1*2^3+1*{2}^2+0*{2}^1+1*2)

$$(1 \times { 2 }^{ 6 } +1 \times { 2 }^{ 5 } +0 \times { 2 }^{ 4 } +1 \times { 2 }^{ 3 } +1 \times { 2 }^{ 2 } +0 \times { 2 }^{ 1 } +1 \times 2)$$

Ovrednoti

$$110$$

Koraki rešitve

Izračunajte potenco 2 števila 6, da dobite 64.

$$1\times 64+1\times 2^{5}+0\times 2^{4}+1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Pomnožite 1 in 64, da dobite 64.

$$64+1\times 2^{5}+0\times 2^{4}+1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Izračunajte potenco 2 števila 5, da dobite 32.

$$64+1\times 32+0\times 2^{4}+1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Pomnožite 1 in 32, da dobite 32.

$$64+32+0\times 2^{4}+1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Seštejte 64 in 32, da dobite 96.

$$96+0\times 2^{4}+1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Izračunajte potenco 2 števila 4, da dobite 16.

$$96+0\times 16+1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Pomnožite 0 in 16, da dobite 0.

$$96+0+1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Seštejte 96 in 0, da dobite 96.

$$96+1\times 2^{3}+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Izračunajte potenco 2 števila 3, da dobite 8.

$$96+1\times 8+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Pomnožite 1 in 8, da dobite 8.

$$96+8+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Seštejte 96 in 8, da dobite 104.

$$104+1\times 2^{2}+0\times 2^{1}+1\times 2$$

Izračunajte potenco 2 števila 2, da dobite 4.

$$104+1\times 4+0\times 2^{1}+1\times 2$$

Pomnožite 1 in 4, da dobite 4.

$$104+4+0\times 2^{1}+1\times 2$$

Seštejte 104 in 4, da dobite 108.

$$108+0\times 2^{1}+1\times 2$$

Izračunajte potenco 2 števila 1, da dobite 2.

$$108+0\times 2+1\times 2$$

Pomnožite 0 in 2, da dobite 0.

$$108+0+1\times 2$$

Seštejte 108 in 0, da dobite 108.

$$108+1\times 2$$

Pomnožite 1 in 2, da dobite 2.

$$108+2$$

Seštejte 108 in 2, da dobite 110.

$$110$$

Faktoriziraj

$$2\times 5\times 11$$