Graph y>=1-x^2

$y \geq 1 - x^{2}$

Step 1

Reorder $1$ and $- x^{2}$ .

$y \geq - x^{2} + 1$

Step 2

The equation is not linear, so a constant slope does not exist.

Not Linear

Step 3

Graph a solid line, then shade the area above the boundary line since $y$ is greater than $- x^{2} + 1$ .

$y \geq - x^{2} + 1$

Step 4