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ser-zykov [4K]
4 years ago
12

construct a boxplot for the following data and comment on the shape of the distribution representing the number of

Mathematics
1 answer:
Pie4 years ago
7 0

Answer:

Check the boxplot below,plus the comments

Step-by-step explanation:

1) Completing the question:

<em>Construct a boxplot for the following data and comment on the shape of the distribution representing the number of games pitched by major league baseball’s earned run average (ERA) leaders for the past few years. </em>

<em> </em>30 34 29 30 34 29 31 33 34 27  30 27 34 32

2) Arranging the distribution orderly to find the 2nd Quartile (Median):

27  27  29  29  30  30  30  31  32  33  34  34  34  34

Since n=14, dividing the sum of the 14th and 15th element by two:

Md=Q_{2}=\frac{30+31}{2} =30.5

3) Calculating the Quartiles, the Upper and the Lower one comes:

Q_{1}=29.25\\Q_{3}=33.75

4) Boxplotting (Check it below)

5) Notice that since the values are very close, then the box is not that tall. The difference between the Interquartile Range is not so wide what makes it shorter. Check the values on the table below.

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y = -1

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Answer:

$1,080

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Select all situations where a binomial distribution is a reasonable probability model for the random variable X.
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Suppose that the age that children learn to walk is normally distributed with mean 12 months and standard deviation 1 month. 19
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Answer with explanation:

Given : The age that children learn to walk is normally distributed with \mu=12\text{ months} and \sigma=1\text{ month}.

Let x be the age that children learn to walk  .

B) Using formula z=\dfrac{x-\mu}{\dfrac{\sigma}{\sqrt{n}}}

n= 19

For x= 11.5

z=\dfrac{11.5-12}{\dfrac{1}{\sqrt{19}}}=-2.18

For x= 12.5

z=\dfrac{12.5-12}{\dfrac{1}{\sqrt{19}}}=2.18

Then, by using the z-value table , for the 19 people, the probability that the average age that they learned to walk is between 11.5 and 12.5 months old will be :-

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C. Using formula z=\dfrac{x-\mu}{\sigma}

For x= 11.5

z=\dfrac{11.5-12}{1}=-0.5

For x= 12.5

z=\dfrac{12.5-12}{1}=0.5

Then, by using the z-value table , the probability that the average age that they learned to walk is between 11.5 and 12.5 months old will be :-

P(-0.5

Hence, the probability that the average age that they learned to walk is between 11.5 and 12.5 months old = 0.3829

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4 years ago
What value of x makes the equation below true?​
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Answer:

B

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7 + x = 84

Subtract 7 from both sides.

x = 77

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