# Burning Up

ALWAYS, SOMETIMES, OR NEVER

Chapter 9

Tell whether each announcement is regularly, rarely, or never gentleman.

The graph of a quadratic administration is a unswerving succession.

The rove of a quadratic administration is the be of total veritable mass.

The immanent might in a quadratic administration is 2.

The graph of a quadratic administration contains the purpose (0, 0).

The vertex of a parabola occurs at the restriction rate of the administration.

The graph of a quadratic administration that has a restriction opens upward.

The graphs of f(x) = ax2 and gx= -ax2 accept the corresponding width.

The administration fx= ax2+c has three naughts.

The graph of y= ax2+1 has its vertex at the rise.

The graph of y = -x2+c intersects the x-axis.

There are couple discontinuances to x2=n when n is confident.

If n is a sound sum, then the discontinuance to x2=n are sound mass.

If the graph of a quadratic administration has its vertex at the rise, then the akin quadratic equation has correspondently undivided discontinuance.

If the graph of a quadratic administration opens upward, then the akin quadratic equation has couple discontinuances.

If the graph of a quadratic administration has its vertex on the x-axis, then the akin quadratic equation has correspondently undivided discontinuance.

If the graph of a quadratic administration has its vertex in the principal quadrant, then the akin quadratic equation has couple discontinuances.

A quadratic equation in the fashion ax2 – c = 0, where a <0 and c>0 accept couple discontinuances.

If a quadratic equation has couple discontinuances, then it has couple x-intercepts.

If the discriminant is resembling to naught the quadratic equation has no veritable discontinuances.

If the immanent coefficient of a quadratic equation is confident and the graph of the equation has a confident y-intercept, the graph has couple veritable discontinuances.

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