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Aliun [14]
3 years ago
12

A coach pays $100.44 for 36 baseballs. What is the cost of each baseball?

Mathematics
2 answers:
sergey [27]3 years ago
8 0

Answer:

2.79

Step-by-step explanation:

Take the total cost and divide by the number of baseballs

100.44 / 36

2.79 per baseball

Rainbow [258]3 years ago
8 0

Answer: 2.79

Step-by-step explanation: To find how much money each baseball costs, we need to find the unit price of 1 baseball.

Unit price means the cost per unit,

in this case, the cost per baseball.

Since we know that it costs $100.44 for 36 baseballs,

to find the cost for 1 baseball, we need to divide 36 into $100.44 or 100.44 divided by 36.

Dividing, 100.44 divided by 36 is 2.79.

So, the unit price for 1 baseball is $2.79.

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The box plots below show student grades on the most recent exam compared to overall grades in the class: two box plots shown. Th
finlep [7]

Question:

The box plots below show student grades on the most recent exam compared to overall grades in the class: two box plots shown. The top one is labeled Class. Minimum at 70, Q1 at 74, median at 83, Q3 at 92, maximum at 100. The bottom box plot is labeled Exam. Minimum at 60, Q1 at 81, median at 87, Q3 at 91, maximum at 95. Which of the following best describes the information about the medians? (1 point) Group of answer choices

•The exam outlier at 60 makes the IQR narrower and the median higher.

•The class data is more evenly spread, which pulls its median down.

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•The class Q3 is higher than the exam Q3.

Answer:

•The class Q3 is higher than the exam Q3.

Step-by-step explanation:

In the question we have two box plots

a) Box plots for class is given as

Minimum at 70, Q1 at 74, median at 83, Q3 at 92,

b) Box plots for exam is given as Minimum at 60, Q1 at 81, median at 87, Q3 at 91, maximum at 95.

When we compare the median of the class which is 83 and the median of the exam plots 87, we can see that the median of the exam is higher than the median of the class, hence the option

"•The class median is lower than the exam median". is wrong.

From the options given, the only correct option which best describes the information about the medians is

"•The class Q3 is higher than the exam Q3".

This is because when we compare the Q3 of the class which is 92 to the Q3 of the box which is 91 , we can see that the class Q3 is higher than the box Q3 hence the option is correct.

8 0
3 years ago
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IRISSAK [1]

Answer:

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Step-by-step explanation:

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8x+3y-5z-3

Just multiply the second parenthesis with the minus for your answer.

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