Angle Relationships Answers

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Joe and Nate went for a walk. The system representing each boy’s progress is graphed below. Which statements about the system and scenario are true? Check all that apply.

Question illustration
A
Nate starts 5 miles away from Joe’s house and gets closer as he walks because the y-intercept is 5 and his distance is decreasing.
B
Nate walks at a negative speed because the slope of his line is negative.
C
Joe walks at 1 mile per hour because the line representing his progress rises 1 for every 1 it runs.
D
Nate walks at rate of 2 miles every 30 minutes because the difference in distance is 2 miles for every 30 minutes of time.
E
Joe is walking faster than Nate because his line is steeper, meaning the distance he travels is changing more quickly.
3

Zöe schedules advertising for a radio station. She must fill 12 minutes each hour with 30 second ads and 60 second ads. Zöe sold twice as many 60 second ads as she did 30 second ads. She defines x as the number of 30 second ads and y as the number of 60 second ads that she sold. Zöe writes the system and . Which statement identifies Zöe’s error and the correction that is needed?

Question illustration
A
Zöe used seconds to measure time for each ad, but she used minutes for the total. She should have used .
Option A
B
Zöe set up an equation that would translate to “twice the number of 30 second ads = the number of 60 second ads.” She should have used .
Option B
C
Zöe compared the number of 30 second ads to the number of 60 second ads without including the total number of ads. She should have used .
Option C
D
Zöe did not include the whole hour in the total time. She should have used .
Option D
10

Sheri is making 4 pounds of mixed nuts. She will use the amount of macadamia nuts as she does almonds. How many pounds of each nut will she use?

Question illustration
A
1 pound of macadamia nuts; 3 pounds of almonds
B
3 pounds of macadamia nuts; 1 pound of almonds
C
4 pounds of macadamia nuts; no almonds
D
4 pounds of almonds; no macadamia nuts

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