Solve for x -arcsec( square root of x)+arccsc( square root of x)+arcsin(0)=0

$- arcsec (\sqrt{x}) + arccsc (\sqrt{x}) + \arcsin (0) = 0$

Simplify $- arcsec (\sqrt{x}) + arccsc (\sqrt{x}) + \arcsin (0)$ .

The exact value of $\arcsin (0)$ is $0$ .

$- arcsec (\sqrt{x}) + arccsc (\sqrt{x}) + 0 = 0$

Add $- arcsec (\sqrt{x}) + arccsc (\sqrt{x})$ and $0$ .

$- arcsec (\sqrt{x}) + arccsc (\sqrt{x}) = 0$

Graph each side of the equation. The solution is the x-value of the point of intersection.

$x = 2$