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APPC 1.1-1.3 Quiz Review (Part 1)

APPC 1.1-1.3 Quiz Review (Part 1)

Assessment

Presentation

Mathematics

9th - 12th Grade

Hard

CCSS
8.F.A.1, HSF.IF.A.2, 8.F.B.4

+6

Standards-aligned

Created by

David Granda

FREE Resource

4 Slides • 28 Questions

1

1.1-1.3 Review​
Section 1: Understanding
Functions and Representations

By David Granda

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2

Reorder

Order the responses to the blank spaces:

Functions describe the relationship between an __________ variable (input) and a _______variable (output), where each input maps to __________ output. They can be shown as ___________________.

Independent

Dependent

a unique

equations, tables, graphs, or verbal descriptions.

1
2
3
4

3

Open Ended

Short Answer:

Explain in your own words what it means for a relation to be a function. Give an real life example of a function using a verbal description.

Describe your dependent and independent variables, what are their units, and how do you know it is a function; be specific.

4

Match

Match each function representation to its type

f(x)=2x+1f(x)=2x+1

A line starting at (0,1) with a slope of 2.

equation

table

graph

verbal

5

Section 2:
Domain and Range

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6

Multiple Choice

Question image

What is the Domain of a function?

1

The set of all possible

input (x) values

2

The set of all possible

output (y) values

3

The size of the graph

4

xx

5

The horizontal

length of the graph

7

Multiple Choice

Question image

What is the Range of a function?

1

The set of all possible

input (x) values

2

The set of all possible

output (y) values

3

The size of the graph

4

yy

5

The vertical

length of the graph

8

Multiple Choice

For the function {(0,1), (1,-3), (2,-4), (-4,1)},

write the domain and range.

1
D: {1, -3, -4,}
R: {0, 1, 2, -4}
2
D: {-4, 0, 1, 2}
R:{-4, -3, 1}
3
D: {0, 1, 2, 3, 4}
R:{1, -3, -4}
4
D: {0, 1, 2, -4}
R: {1, -3, -4, 1}

9

Multiple Choice

Question image
What is the Domain of this linear function?
1

3<x5-3<x\le5

2

x=1x=-1

3

5<x35<x\le-3

4

2<x6-2<x\le6

10

Multiple Choice

Question image
What is the range of the graph?
1

1x51\le x\le5

2

1<x<51<x<5

3

1y51\le y\le5

4

1<y<51<y<5

11

Multiple Choice

Question image

What is the range?

1

x0x\ge0

2

y0y\ge0

3

All real numbers

4

{0, 1, 2, 3, 4,...}

12

Multiple Choice

Question image

What is the DOMAIN of this graph?

1

x<3x<-3

2

x3x\le-3

3

x>3x>-3

4

x3x\ge-3

13

Multiple Choice

Question image

What is the range of the function?

1

7x6-7\le x\le6

2

7<x<6-7<x<6

3

8<y<2-8<y<2

4

8y2-8\le y\le2

14

Section 3: Function Notation
and Interpretation

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15

Multiple Choice

Question image

What does it mean to evaluate a function?

1

To find the output,

given an a specific input

2

To simplify

the ratio

3

To factor the

Greatest Common Factor

4

To find the

Least Common

Multiple

5

T

16

Multiple Choice

If h(x)=32x2h(x)=3-2x^2

What is the correct substitution for h(3)h(-3) ?

1

32(3)3-2\left(-3\right)

2

32(3)23-2\left(-3\right)^2

3

32323-2-3^2

4

3+2(3)23+2\left(3\right)^2

17

Multiple Choice

If h(x)=32x2h(x)=3-2x^2

evaluate h(3)h(-3) .

1
33
2
21
3
39
4
-15

18

Multiple Choice

Evaluate the function f(x)=5x10f(x)=5x-10 for f(2)f(-2) .

1

-20

2

-10

3

0

4

10

19

Math Response

f(x) is given in the table

Evaluate f(7).

Type answer here
Deg°
Rad

20

Math Response

f(x) is given in the table

Evaluate f(0).

Type answer here
Deg°
Rad

21

Multiple Choice

Evaluate the function f(x)=8x11f(x)=8x-11 for f(2)f(-2)

1

-27

2

5

3

13

4

-11

22

Multiple Choice

Question image
Which of the following situations
corresponds to this graph? 
1
A bicyclist accelerates from a stop, travels at a constant speed, then slows to a stop.
2
A car accelerates from a stop,
travels at a constant speed, slows,
and then travels at a slower speed.

23

Multiple Choice

Question image
Choose the best explaination
1
Taylor can write 6 words per minute
2
Taylor can write 25 words per minute
3
Taylor can write 50 words per minute
4
Taylor can write 150 words per minute

24

Multiple Select

Question image

This graph shows the temperature in the lab for an entire experiment. (Determine which statement(s) is/are true.)

1

The temperature reached its highest point during the experiment at Hour 12.

2

The temperature was at its lowest when the experiment began.

3

The temperature was decreasing for more hours than it was increasing during the experiment.

4

The temperature at the end of the experiment was equal to the temperature at the beginning of the experiment.

25

Section 4:
Increasing/Decreasing

Behavior and Slope

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26

Multiple Select

Question image

How can you determine if a function is increasing?

1

It has a

Positive Slope

2

It has a

Negative Slope

3

The graph rises

from left to right

4

The graph rises

from right to left

5

For every increase in the input , there is a increase in the output.

27

Multiple Select

Question image

How can you determine if a function is decreasing?

1

It has a

Positive Slope

2

It has a

Negative Slope

3

The graph drops

from left to right

4

The graph drops

from right to left

5

For every increase in the input , there is a decrease in the output.

28

Multiple Select

Question image

How can you determine if a function is constant?

1

It has a

Positive Slope

2

It has

zero Slope

3

The graph doesn't

rise or drop

4

The graph drops

from right to left

5

For every increase in the input , there is zero increase or decrease in output

29

Match

Question image

The Function is

Positive

Negative

Zero

constant

undefined

If above

the x-axis

If below

the x-axis

On the

x-axis

If it has

Zero Slope

If it has

no output

30

Multiple Choice

Question image

On which interval(s) is the given function increasing?

1

(-∞, 2) U (-2, ∞)

2

(-2, 2) U (-2, ∞)

3

(-∞, -2) U (0.5, ∞)

4

(0, 2) U (0.5, ∞)

31

Multiple Choice

Question image

Where is the function positive?

1

(0,5]

2

(0, )\left(0,\ \infty\right)

3

(-∞,2]

4

(-∞,0)

32

Multiple Choice

Question image

Where is the function positive?

1

Nowhere

2

(0.5,2)(0.5,2)

3

(3,0.5)(2,5](-3,0.5)\cup(2,5]

4

(,0.5)(2,)\left(-\infty,0.5\right)\cup\left(2,\infty\right)

5

All Real

Numbers

1.1-1.3 Review​
Section 1: Understanding
Functions and Representations

By David Granda

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