Question

find the roots of the equation X square minus root 3 x minus x + root 3 is equal to see the

Answer 1

Answer:

The roots  of the given equation are 1 and $\sqrt3$

Step-by-step explanation:

The given quadratic equation is solved by factorization method

Given equation is

$x^2-\sqrt{3}x-x+\sqrt{3}=0\\\\x(x-\sqrt{3})-1(x-\sqrt{3})=0\\\\(x-1)(x-\sqrt{3})=0\\\\x-1 =0 \:or\: x-\sqrt{3}=0\\\\x=1, \sqrt{3}$

Answer 2

Answer:

x = 1

x = √3

Step-by-step explanation:

find the roots of the equation X square minus root 3 x minus x + root 3 is equal to see the

x² - √3x - x + √3  

= x (x-√3) -1(x-√3)

=(x-1)(x-√3)

x = 1

x = √3