`sqrt(x)-x+3=0`

The area bounded by the curves y=sqrt(x),2y-x+3=0, X-axis and lying in the first quadrant is

Which of the following are quadratic equations? x-(3)/(x)=x^(2) (ii) 2x^(2)-sqrt(3x)+9=0 (iii) x^(2)-2x-sqrt(x)-5=0

The area (in square units) bounded by the curves y=sqrt(x),2y-x+3=0, x-axis, and lying in the first quadrant is

x^(2)+(f(x)-2)x-sqrt(3).f(x)+2sqrt(3)-3=0, then the value of f(sqrt(3))

lim_(x rarr0)(sin^(3)(sqrt(x))log(1+3x))/((tan^(-1)sqrt(x))^(2)(e^(5sqrt(x))-1)x)=

tan^(2)x-sqrt(3)tan x=0

Solve the equaiton :2sin x+sqrt(3)sin x=0

Solve the equation by using the general expression for roots of a quadratic equation: 2x^(2)-sqrt(3)x+1=0

The number of solutions of the equation |x^(2)-4|+(x-2)^(2)+sqrt(x^(2)-3x+2)=0