Sequences and Series
Trigonometry
Quadratic Functions
Quadratic Equations
Radicals and Radical Equations
100

True or false: a sequence is either arithmetic or geometric.

False, it can be neither.

100

Given an angle in standard position, 𝛉, if the terminal arm is in QIV, and the reference angle is 30, then what is 𝛉?

𝛉 = 330o

100
y = a(x - p)2 + q is a quadratic function in _____ form.

vertex

100

Solve x(x - 7) = 0

x = 0, x = 7

100

The cubed root of 5 has an index of...

3

200

What type of sequence is {2, 10, 50, ...}?

It is a geometric sequence.

200

The acute angle formed between the terminal arm and the horizontal axis.

What is the reference angle?

200
A parabola opens downward and has a vertex of (-4, -3). What is its range?

{y | y ≀ -3, y 𝝐 R}

200

Solve: x2 - 2x - 99 = 0

x = 11, x = -9

200

7√3 is an example of a...

mixed radical

300

The sum of the terms of a sequence.

What is a series?

300

For 0 ≀ 𝛉 < 360o. If cos𝛉 = -1, then what is 𝛉? 

𝛉 = 180o

300

For y = ax2 + bx + c, if (0, 0) is one of the x-intercepts, then what can we conclude about the value of c?

c = 0

300

If a quadratic equation has two distinct roots, then what must be the value of the discriminant?

The discriminant must be positive

300

5√3 + 8√3 - 2√3 + √2

11√3 + √2

400

When an infinite series approaches a fixed value.

What is convergence?

400

This law can be used when two side-lengths are given, in addition to the angle that is formed between them.

What is the cosine law?

400

A quadratic function has a vertex of (-2, 5) and a > 0. How many times does the parabola touch the x-axis?

0 times (no x-intercepts)
400

For x2 - x - 1 = 0, what is/are the exact value(s) of the solutions?

x = (1 土 √5) / 2

400

(√8)(√32) / √y = 

*Don't forget to rationalize the denominator*

16√y / y

500

The common ratio of an infinite geometric series is r = 1/3. If the sum is 15, then what is the first term?

10

500

For which of the following angles is tan𝛉 undefined?

𝛉 = 0o, 𝛉 = 45o, 𝛉 = 90o, 𝛉 = 180o   


𝛉 = 90o

500

Convert y = -2x2 + 4x + 1 to vertex form.

y = -2(x - 1)2 + 3

500

If the discriminant is zero, then what can we conclude about the number of x-intercepts?

There is exactly one x-intercept.

500

A solution that fails to satisfy the initial equation given...

Extraneous root

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