CHAPTER 6 SYSTEMS OF LINEAR INEQUALITIES
CHAPTER 7 EXPONENTS AND EXPONENTIAL FUNCTIONS
CHAPTER 8 QUADRATIC EXPRESSIONS AND EQUATIONS
CHAPTER 9 QUADRATIC FUNCTIONS AND EQUATIONS
CHAPTER 10 RADICAL FUNCTIONS AND EQUATIONS
100

A number less than 3

X<3

100

In Math, it is a list of numbers that has a predictable pattern.

Sequence

100

Solve the problem shown -4(5-2n)=8(-6-5n)

-7/12

100

a function of the form y = ax2 + bx + c, where a does not equal 0. The graph of a quadratic function is a parabola.

quadratic function

100

Simplify this expression √288

12√2

200

A number greater than -2

x>-2

200

a function of the form y = a*b^x, where both a and b are greater than 0 and b is not equal to 1.



exponential functions

200

A monomial or the sum of monomials

Polynomial

200

f(x) = ax2 + bx + 1 c, where a does not equal 0.

standard form of a quadratic function

200

Solve √5n-1 -n=1

1,2

300

- 2(x + 4) < -2x -3

x<-11/4

300

Where a straight line crosses the Y axis of a graph.

y-intercept

300

If the area of a square is multiplied by sixteen, the area becomes 25 square inches. Find the length (x) of a side of the square.

5/4 in.

300

The graph of a quadratic function, a U-shaped curve that opens up or down.

Parabola

300

Simplify this expression. √15 (2√3 - 4√5)

6√5 - 20√3

400

18 > -4x + 2

-4<x

400

Interest paid on both the principal and the interest that has already been paid.

compound interest

400
Some of the exponents of all its variables


Degree of a monomial

400

a line that divides a parabola into two matching halves.

axis of symmetry

400

A square has an area of 90 square inches. The formula for the area /A/ of a square with side length L is (A= L squared). Find the length of one side of the square to the nearest tenth of an inch.

3√10

500

A number between 0 and 5

0<x<5

500

1 minus the percent rate of change, expressed as a decimal, for an exponential decay situation.


decay factor
500

If ab = 0 then a=0 and/or b=0

Zero product property

500

The highest or lowest point on a parabola; the axis of symmetry intersects the parabola at the vertex.

vertex

500

Simplify this radical expression: √60

2√15

M
e
n
u