`2sqrt(3)x^2+x-5sqrt(3)=0`

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

2sqrt(3)x^(2)-5x+sqrt(3)

(4) sqrt(3)x^(2)+2x-sqrt(3)=0

Factorise : 2sqrt(3)x^(2) + x - 5sqrt(3)

Solve : sqrt(3)x^(2)+5x+2sqrt(3)=0

Solve: 4sqrt(3)x^(2)+5x-2sqrt(3)=0.

Solve: 4sqrt(3)x^(2)+5x-2sqrt(3)=0.

Solve: 4sqrt(3)x^(2)+5x-2sqrt(3)=0.

If A,B,C are the angles of a given triangle ABC . If cosA.cosB.cosC= (sqrt3-1)/8 and sinA.sinB.sinC= (3+sqrt3)/8 The cubic equation whose roots are tanA, tanB, tanC is (A) x^3-(3+2sqrt(3))x^2+(5+4sqrt(3))x-(3+2sqrt(3))=0 (B) x^3-(3+-2sqrt(3))x^2+(5+4sqrt(3))x+(3+2sqrt(3))=0 (C) x^3+(3+2sqrt(3))x^2+(5+4sqrt(3))x+(3+2sqrt(3))=0 (D) x^3-(3+2sqrt(3))x^2+(5+4sqrt(3))x+(3+2sqrt(3))=0

If A,B,C are the angles of a given triangle ABC . If cosA.cosB.cosC= (sqrt3-1)/8 and sinA.sinB.sinC= (3+sqrt3)/8 The cubic equation whose roots are tanA, tanB, tanC is (A) x^3-(3+2sqrt(3))x^2+(5+4sqrt(3))x-(3+2sqrt(3))=0 (B) x^3-(3+-2sqrt(3))x^2+(5+4sqrt(3))x+(3+2sqrt(3))=0 (C) x^3+(3+2sqrt(3))x^2+(5+4sqrt(3))x+(3+2sqrt(3))=0 (D) x^3-(3+2sqrt(3))x^2+(5+4sqrt(3))x+(3+2sqrt(3))=0