Free Printable 06- Additional Unit 3 Vocabulary

1.

A function that graphs as a series of line segments is called a / an...

a)

Piecewise Function

b)

Stepwise Function

c)

Not That Wise Function

d)

Absolute Value Function

2.

A function that graphs using different rules, depending on the section of the plane being graphed.

a)

Piecewise Function

b)

Stepwise Function

c)

Not That Wise Function

d)

Absolute Value Function

3.

A function that graphs as V-shape and has the form

f\left(x\right)\ =\ a\left|x-h\right|+k

is called a/an...

a)

Piecewise Function

b)

Stepwise Function

c)

Not That Wise Function

d)

Absolute Value Function

4.

A transformation that slides a shape in any direction without changing the original shape.

a)

Rotation

b)

Reflection

c)

Translation

d)

Dilation

5.

A transformation that stretches (makes wider) or compresses (makes narrower) the original graph of a function.

a)

Rotation

b)

Reflection

c)

Translation

d)

Dilation

6.

A transformation that flips the graph of a function over a line, like a mirror.

a)

Rotation

b)

Reflection

c)

Translation

d)

Dilation

7.

The highest or lowest point in an Absolute Value graph, found by setting the absolute value to zero.

a)

Domain

b)

Range

c)

Vertex

d)

Transformation

8.

The inputs of a function; the independent variables:

a)

Domain

b)

Range

c)

Vertex

d)

Transformation

9.

The outputs of a function; the dependent variables:

a)

Domain

b)

Range

c)

Vertex

d)

Transformation

10.

A function where f(x) is the largest integer less than or equal to x

a)

Greatest Integer Function

b)

Absolute Value Function

c)

Piecewise Defined Function

d)

Step Function

11.

in the sequence formula, $a_n=a_1+\left(n-1\right)d$ , $a_n$ represents..

a)

The first term of the sequence

b)

The term we are looking for; the n-th term

c)

The common difference of the sequence

d)

The number of the term we are looking for

12.

in the sequence formula, $a_n=a_1+\left(n-1\right)d$ , $a_1$ represents..

a)

The first term of the sequence

b)

The term we are looking for; the n-th term

c)

The common difference of the sequence

d)

The number of the term we are looking for

13.

in the sequence formula, $a_n=a_1+\left(n-1\right)d$ , $n$ represents..

a)

The first term of the sequence

b)

The term we are looking for; the n-th term

c)

The common difference of the sequence

d)

The number of the term we are looking for

14.

in the sequence formula, $a_n=a_1+\left(n-1\right)d$ , d represents..

a)

The first term of the sequence

b)

The term we are looking for; the n-th term

c)

The common difference of the sequence

d)

The number of the term we are looking for

15.

A sequence where each term is found by adding a common difference to the previous term is called a/an...

a)

Geometric Sequence

b)

Arithmetic Sequence

c)

Exponential Sequence

d)

Fibonacci Sequence

16.

in the sequence (4, 10, 16, 22, 28...), the common difference of the sequence would be

a)

4

b)

6

c)

-6

d)

28

17.

in the sequence (4, 10, 16, 22, 28...), the abbreviation for the value 22 would be...

a)

$a_1$

b)

$a_4$

c)

$a_n$

d)

$a_6$

18.

To find the 16th term in the sequence (4, 10, 16, 22, 28...), our formula would be...

a)

$a_{16}=\ 4\ +\left(16-1\right)6$

b)

$a_4\ =\ 16+\left(4-1\right)6$

c)

$a_{6\ }=\ 4+\left(6-1\right)16$

d)

$a_1=6+\left(4-1\right)16$

19.

In the absolute value formula, $f\left(x\right)\ =\ a\left|x-h\right|+k$ , changing the value of the h variable has the effect of...

a)

Translating the graph left to right

b)

Translating the graph up or down

c)

Reflecting the graph

d)

Dilating the graph

20.

In the absolute value formula, $f\left(x\right)\ =\ a\left|x-h\right|+k$ , a value of -1 for the a variable has the effect of...

a)

Translating the graph left to right

b)

Translating the graph up or down

c)

Reflecting the graph

d)

Dilating the graph

21.

[[ - 2.16 ]] is equal to

a)

-2.2

b)

-2.1

c)

-2

d)

-3

06- Additional Unit 3 Vocabulary

Total questions: 21

Worksheet time: 11mins

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