Issolvi (x-6)^2+4=1

$$( x - 6 ) ^ { 2 } + 4 = 1$$

Solvi għal x (complex solution)

$$x=-\sqrt{3}i+6\approx 6-1.732050808i$$

$$x=6+\sqrt{3}i\approx 6+1.732050808i$$

Passi billi Ssib l-Għerq Kwadrat

Jekk tnaqqas 4 minnu nnifsu jibqa' 0.

$$\left(x-6\right)^{2}=1-4$$

Naqqas 4 minn 1.

$$\left(x-6\right)^{2}=-3$$

Ħu l-għerq kwadrat taż-żewġ naħat tal-ekwazzjoni.

$$x-6=\sqrt{3}i x-6=-\sqrt{3}i$$

Żid 6 maż-żewġ naħat tal-ekwazzjoni.

$$x-6-\left(-6\right)=\sqrt{3}i-\left(-6\right) x-6-\left(-6\right)=-\sqrt{3}i-\left(-6\right)$$

Jekk tnaqqas -6 minnu nnifsu jibqa' 0.

$$x=\sqrt{3}i-\left(-6\right) x=-\sqrt{3}i-\left(-6\right)$$

Naqqas -6 minn i\sqrt{3}.

$$x=6+\sqrt{3}i$$

Naqqas -6 minn -i\sqrt{3}.

$$x=-\sqrt{3}i+6$$

L-ekwazzjoni issa solvuta.

$$x=6+\sqrt{3}i x=-\sqrt{3}i+6$$