Vocabulary
Solve
Set Notation
100

5x2 - 10x + 22 = 0 is an example of a _________ equation.

Quadratic

100

Jerry and Sebastian start in the same location. Jerry goes 30 miles east, Sebastian goes 80 miles north. How far apart are they now?

302 + 802 = c2


sqrt(c2) = c = 89 miles apart

​​​
100

1. How do you pronounce P(A∪ B)?


2. What does it mean?

Probability of A union B


The probability of either events A or B occurring

200

y = 3x - 4 is a _________ equation in _________ form.

Linear

Slope-Intercept

200

What is the domain and range of sin(x) and cos(x)?

Domain: (-inf, inf)

Range: [-1, 1]

200

1. How do you pronounce P(A∩B)?


2. What does it mean?

Probability of A intersect B


The probability of both A and B occurring simultaneously

300

Explain what mutually exclusive means when referring to probability.

Two or more events that never occur at the same time.

300

Find both solutions in simplified form; answers must be written as fractions:

4x2 - 8x + 1 = 0

x = (2 + sqrt(3))/2

x = (2 - sqrt(3))/2

300

1. How do you pronounce P(A|B)?


2. What does it mean?

Probability of A given B


The probability of A occurring, given that we know B occurred.

400

Name every n-sided polygon from 5 sides to 10 sides.

pentagon, hexagon, heptagon, octagon, nonagon, decagon

400

For a triangle: Find side b.

Angle C = 33 degrees, side c = 5

Angle B = 67 degrees, side b = ?

Angle A = ?, side a = ?

5 / sin(33) = b / sin(67)

5sin(67) / sin(33) = b

b = ~8.45

400

How can we use set notation to represent that P(A) and P(B) are independent?

P(A|B) = P(A)

500

Part 1: Name the 11 and 12-sided polygons


Part 2: To write a quadratic equation in _______ form, we can complete the square. The final form, __(write the form)__, is also known as a perfect square _________.

Hendecagon, Dodecagon

vertex

a(x-h)2 + k

trinomial

500

Expand this binomial: (5x + 2y)4

625x4 + 1000x3y + 600x2y2 + 160xy3 + 16y4

500

Assuming A and B are independent...

Part 1: What's the formula for P(A∩B)?


Part 2: What's the formula for P(A∪B)?

P(A∩B) = P(A) * P(B)


P(A∪B) = P(A) + P(B) - P(A)*P(B)

M
e
n
u