MYP Extended Mathematics Topic 4.3 Non-linear…

True or False: The point $(-3, 10)$ is part of the solution region for the inequality $y \ge x^2 + 2$ .

True or False: The point $(0,0)$ can be used as a valid test point to determine the shading region for the inequality $y > x^2 + x$ .

A system of inequalities is defined by:

\begin{cases} y > x^2 \\ y < 4 \end{cases}

Which description best fits the feasible region?

Fill in the blank: In the rational inequality $y \le \frac{2x}{x+4}$ , even though the inequality is non-strict, the vertical asymptote at $x = -4$ is always drawn as a ________ line.

True or False: For the inequality $y < \frac{1}{x^2 + 1}$ , the entire solution region lies strictly below the horizontal asymptote $y = 0$ .

The region inside the parabola $y=x^2$ and below the line $y=4$ , including the boundaries

The region inside the parabola $y=x^2$ and below the line $y=4$ , excluding the boundaries

The region below the parabola $y=x^2$ and above the line $y=4$

The region outside the parabola $y=x^2$ and above the line $y=4$

MYP Extended Mathematics 4.3 Non-linear Inequalities Questionbank

MYP Extended Mathematics 4.3 Non-linear Inequalities Questionbank

MYP Extended Mathematics 4.3 Non-linear Inequalities Questionbank

MYP Extended Mathematics 4.3 Non-linear Inequalities Questionbank

MYP MYP Extended Mathematics Topic 4.3 Non-linear Inequalities Questionbank