AnswersCrowley Credit Recovery Algebra II APerformance Task: Going on a Round Trip

Performance Task: Going on a Round Trip — Unit test Answers

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A salesperson is paid a flat rate plus a fixed percentage of her sales. Last month, she sold $16,000 worth of goods and was paid $1,600. Two months ago, she had $12,000 in sales and was paid $1,400. This month she sold $11,000 worth of goods. How much will she be paid?

A
$550
B
$855
C
$1,100
D
$1,350
3

Which inequality is graphed below?

Question illustration
A
mc023-2.jpg
Option A
B
mc023-3.jpg
Option B
C
mc023-4.jpg
Option C
D
mc023-5.jpg
Option D
4

A catering company uses a linear function to determine the total cost of parties. The following table shows the costs for dinner parties with varied numbers of guests. What is the cost to cater a dinner party with 90 guests?GuestsTotal Cost30$31560$555

A
$720
B
$795
C
$870
D
$945
5

The value, V(m), of a comic book m months after publication has an average rate of change of –0.04 between m = 36 and m = 60. Which statement must be true?

A
The value of the comic book decreased by a total of $0.04 between m = 36 and m = 60.
B
The value of the comic book increased by a total of $0.04 between m = 36 and m = 60.
C
The value of the comic book decreased by an average of $0.04 each month between m = 36 and m = 60.
D
The value of the comic book increased by an average of $0.04 each month between m = 36 and m = 60.
6

A landscaper estimates that a set of plants can be installed in 6 hours by 12 workers. The landscaper wants to finish a set of plants in 4 hours. Assuming that the variables are inversely related, how many workers should the landscaper bring to the job?

A
8
B
10
C
14
D
18
7

The cost, c, of a ham sandwich at a deli varies directly with the number of sandwiches, n. If c = $54 when n is 9, what is the cost of the sandwiches when n is 3?

A
$18
B
$21
C
$27
D
$48
8

Question text not available

Question illustration
A
direct variation; k = 2
B
direct variation; k =
Option B
C
inverse variation; k =
Option C
D
inverse variation; k = 2
9

When x = 2, y = 50 and when x = 4, y = 100. Which direct variation equation can be used to model this function?

A
xy = 100
B
xy = 400
C
y = 25x
D
y = 100x
10

Which equation represents an inverse variation function that passes through the points (4, 5) and (10, 2)?

A
y =
Option A
B
y =
Option B
C
y = 20x
D
y =
Option D
12

Which statements about Jakita’s conclusion are true? Select two options.

A
The points actually represent an inverse variation.
B
The k value of the direct variation is actually 2.
C
The ordered pairs can be represented by the function y = .
Option C
D
The ordered pairs can be represented by the function y = .
Option D
E
As one quantity increases, the other also increases.
13

Which graph represents ?

Question illustration
A
mc025-2.jpg
Option A
B
mc025-3.jpg
Option B
C
mc025-4.jpg
Option C
D
mc025-5.jpg
Option D
14

What is the equation of the line perpendicular to 2x – 3y = 13 that passes through the point (–6, 5)?

A
mc008-1.jpg
Option A
B
mc008-2.jpg
Option B
C
mc008-3.jpg
Option C
D
mc008-4.jpg
Option D
15

Given , what is the equation of the line that passes through the points (–p, –q) and (p, q)?

Question illustration
A
y = –x
B
mc012-2.jpg
Option B
C
y = q
D
y = 2x + (2p – q)
16

Given , what is the average rate of change in f(x) over the interval [1, 5]?

Question illustration
A
–6
B
Negative one-half
Option B
C
One-fourth
Option C
D
1
17

The table shows how far a distance runner has traveled since the race began. What is her average rate of change, in miles per hour, during the interval 0.75 to 1.00 hours?Time Elapsed (Hours)Miles Traveled (Miles)0.502.000.753.501.004.75

A
4.75 miles per hour
B
5.00 miles per hour
C
5.50 miles per hour
D
6.00 miles per hour
18

Which inequality has a solid boundary line when graphed?

A
mc020-1.jpg
Option A
B
mc020-2.jpg
Option B
C
mc020-3.jpg
Option C
D
mc020-4.jpg
Option D
19

What is the x-intercept of the line containing the points (–6, 10) and (12, –2)?

A
4
B
5
C
6
D
9
20

At 9:00 a.m. Monday morning, Thomas fills a beaker with water and places it in the corner of the classroom. At 1:00 p.m. on Tuesday, Thomas examines the beaker and notices that the water level is 42 milliliters. At 11:00 a.m. on Wednesday, the water level has dropped to 31 milliliters. If the evaporation of the water follows a linear function, at what time will the beaker be empty?

A
1:00 a.m. on Thursday
B
2:30 a.m. on Thursday
C
1:00 a.m. on Saturday
D
6:00 a.m. on Saturday

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