Issolvi =3*45+3*45/sqrt{3^2+3^2sqrt{45^2+45^2}}

$$= \frac { 3 \cdot 45 + 3 \cdot 45 } { \sqrt { 3 ^ { 2 } + 3 ^ { 2 } } \sqrt { 45 ^ { 2 } + 45 ^ { 2 } } }$$

Evalwa

$$1$$

Passi tas-Soluzzjonijiet

Immultiplika 3 u 45 biex tikseb 135. Immultiplika 3 u 45 biex tikseb 135.

$$\frac{135+135}{\sqrt{3^{2}+3^{2}}\sqrt{45^{2}+45^{2}}}$$

Żid 135 u 135 biex tikseb 270.

$$\frac{270}{\sqrt{3^{2}+3^{2}}\sqrt{45^{2}+45^{2}}}$$

Ikkalkula 3 bil-power ta' 2 u tikseb 9.

$$\frac{270}{\sqrt{9+3^{2}}\sqrt{45^{2}+45^{2}}}$$

Ikkalkula 3 bil-power ta' 2 u tikseb 9.

$$\frac{270}{\sqrt{9+9}\sqrt{45^{2}+45^{2}}}$$

Żid 9 u 9 biex tikseb 18.

$$\frac{270}{\sqrt{18}\sqrt{45^{2}+45^{2}}}$$

Iffattura 18=3^{2}\times 2. Erġa' ikteb l-għerq kwadrat tal-prodott \sqrt{3^{2}\times 2} bħala l-prodott tal-għeruq kwadrati \sqrt{3^{2}}\sqrt{2}. Ħu l-għerq kwadrat ta' 3^{2}.

$$\frac{270}{3\sqrt{2}\sqrt{45^{2}+45^{2}}}$$

Ikkalkula 45 bil-power ta' 2 u tikseb 2025.

$$\frac{270}{3\sqrt{2}\sqrt{2025+45^{2}}}$$

Ikkalkula 45 bil-power ta' 2 u tikseb 2025.

$$\frac{270}{3\sqrt{2}\sqrt{2025+2025}}$$

Żid 2025 u 2025 biex tikseb 4050.

$$\frac{270}{3\sqrt{2}\sqrt{4050}}$$

Iffattura 4050=45^{2}\times 2. Erġa' ikteb l-għerq kwadrat tal-prodott \sqrt{45^{2}\times 2} bħala l-prodott tal-għeruq kwadrati \sqrt{45^{2}}\sqrt{2}. Ħu l-għerq kwadrat ta' 45^{2}.

$$\frac{270}{3\sqrt{2}\times 45\sqrt{2}}$$

Immultiplika 3 u 45 biex tikseb 135.

$$\frac{270}{135\sqrt{2}\sqrt{2}}$$

Immultiplika \sqrt{2} u \sqrt{2} biex tikseb 2.

$$\frac{270}{135\times 2}$$

Immultiplika 135 u 2 biex tikseb 270.

$$\frac{270}{270}$$

Iddividi 270 b'270 biex tikseb1.

$$1$$

Fattur

$$1$$