x^(2)-sqrt(3)x-6

One root of the quadratic equation x^(2)-sqrt3x-6=0 is

Factorise x^(2)+3sqrt(3)x+6

Solve the following quadratic equations by factorisation method : x^(2)-3sqrt3x+6=0

Factorize the splitting the middle term: x^(2)+3sqrt(3)x+6

lim_(x rarr 5) (sqrt(2x-3)-sqrt(3x-8))/(sqrt(2x-1)-sqrt(3x-6))= _______.

In each of the following, determine whether the given values are solutions of the given equation or not: (i) x^2-3x+2=0,\ \ x=2,\ x=-1 (ii) x^2+x+1=0,\ \ x=0,\ x=1 (iii) x^2-3sqrt(3)x+6=0,\ \ x=sqrt(3),\ \ x=-2sqrt(3) (iv) x+1/x=(13)/6,\ \ x=5/6,\ \ x=4/3

In each of the following, determine whether the given values are solutions of the given equation or not: x^2-3x+2=0, x=2, x=-1 (ii) x^2+x+1=0, x=0, x=1 (iii) x^2-3sqrt(3)x+6=0, x=sqrt(3), x=-2sqrt(3) (iv) x+1/x=(13)/6, x=5/6, x=4/3

Find the roots of each of the following equations, if they exist, by applying the quadratic formula: 2x^(2)+5sqrt(3)x+6=0

Solve the following quadratic equation by factorization method: x^(2)-(2sqrt(3)+3i)x+6sqrt(3)i=0

If alpha,beta are the roots of equation x^(2)-(2sqrt(3)+3i)x+6sqrt(3)i=0 and | alpha|>| beta| write value of (sqrt(3)alpha)/(2 beta)