Vocab
Forms
Solving Methods
Graph Features
Real-World Connections
100

This is the highest exponent in a quadratic equations

2

100

Name the standard form of a quadratic.

y=ax2+bx+c

100

This method uses parentheses to break apart an equation.

Factoring

100

If a>0 , the parabola opens this way.

Up

100

A ball follows a quadratic path when it’s doing this.

Being thrown or launched

200

The general form of a quadratic equation is this.

ax2+bx+c=0

200

Name the vertex form of a quadratic.

y=a(x−h)2+k

200

This method uses “undoing” operations to isolate x.

Using Opposite operations

200

If a<0, the parabola opens this way.

down

200

The maximum or minimum of a quadratic often represents what?

Maximum or minimum value

300

The U-shaped graph of a quadratic is called this.

Parabola

300

Name the factored form of a quadratic.

describe

300

This formula solves all quadratics: x=_____________

-b pluminus etc

300

The vertex of y=(x−3)^2+2 is at what point?

3,2

300

A company uses a quadratic to find profit. The vertex represents what?

Maximum profit

400

The point where the parabola changes direction is called this.

Vertex

400

Convert y=(x+2)^2−3 to standard form.

y=x2+4x+1

400

Solve x^2+5x+6=0

x=-2,-3

400

What are the x-intercepts of y=x^2−9?

(-3,0)

400

The formula for the height of a thrown object h=−16t^2+vt+h is what type of function?

Quadratic function

500

The axis of symmetry always passes through this point.

The vertex

500

From y=2x^2+4x+2 factor completely.

y=2(x+1)^2

500

Solve 3x^2−2x−1=03using the quadratic formula.

1,-1/3

500

What is the axis of symmetry for y=x^2+6x+9?

x=-3

500

Explain one real-life situation that forms a parabola.

Example: a satellite dish shape or water fountain arc

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