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vovikov84 [41]
2 years ago
11

In the United States, the generation of people born between 1946 and 1964 are known as baby boomers, and the generation of peopl

e born between 1981 and 1996 are known as millennials. Currently, 18 percent of the population are baby boomers and 27 percent of the population are millennials. A random sample of 500 people will be selected. Let the random variable BB represent the number of baby boomers in the sample, and let the random variable MM represent the number of millennials in the sample. By how much will the mean of MM exceed the mean of BB ?
Mathematics
1 answer:
nadya68 [22]2 years ago
8 0

Answer:

The mean of M exceed the mean of B by 45.

Step-by-step explanation:

Each person has a probability of 0.18 for being Baby boomer and a probability of 0.27 for being Milennial. We can treat B and M as Binomial distributions, because the probability that a person is milenial or Baby boomer shouldnt change significantly by removing less than 500 elements of the population which is huge in comparison.

Thus, the mean of a binomial distribution is n*p, where n is the amount of tries  for the experiment and p is the probability of success in each separate outcome. Here n is 500, thus

The mean of M is 500*0.27 = 135

the mean of B is 500*0.18 = 90

As a result, the mean of M exceeds the mean of B by 135-90 = 45.

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Answer:

The appropriate conclusion that answers the question stated in step one is:

  • The weak correlation value does not support the idea that beavers benefit beetles.
  • The largest number of beetle larvae was 55 and the largest number of stumps was 5.

Step-by-step explanation:

1) Select the appropriate practical question.

The appropriate practical question is:

"How does the number of beaver-caused stumps influences the number of beetle larvae clusters?"

2) Make a scatter plot.

The scatter plot is attached below.

From the scatter plot it can be seen that there exists a negative relationship between beaver stumps and beetle larvae. That is as the number of stumps increases the number of beetle larvae decreases.

The maximum number of beaver stumps found is 5.

3)

The best numerical summary for this problem are,

Correlation and regression line

The least square regression line for predicting the number of beetle larvae from the number of stumps is:

<em>y</em> = 31.594 - 2.8365 <em>x</em>.

Use the Excel function "=CORREL(array1,array2)" to compute the correlation.

The correlation value is, <em>r</em> = -0.219.

Both the correlation coefficient and regression line explains a negative relationship between the number of beetle larvae and the number of stumps.

Values amid 0 and 0.3 (0 and -0.3) implies a weak positive (negative) linear relationship amid the variables.

Thus, a correlation coefficient, r = -0.219, indicates a weak negative correlation between two variables.

Thus, the appropriate conclusion that answers the question stated in step one is:

  • The weak correlation value does not support the idea that beavers benefit beetles.
  • The largest number of beetle larvae was 55 and the largest number of stumps was 5.

3 0
2 years ago
Tony wants to estimate the number of bees in a beehive.
EastWind [94]

Answer:

400

Step-by-step explanation:

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4 0
2 years ago
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Answer:

The main reason it was important to study this group was:

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Step-by-step explanation:

But Dr. John Snow was able to convince many councillors who ensured that the pump handle was removed from the Broad Street pump.  Within a few days of this removal, the cholera epidemic ended.  This step proved that Dr. Snow was right from the beginning.  The pump handle was the means that the cholera epidemic was being spread from one person to another within Broad Street area, since many usually fetch water from the pump.

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2 years ago
A gene can be either type A or type B, and it can be either dominant or recessive. If the gene is type B, then there is a probab
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Answer: The probability that a gene is of type A is 0.29.

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8 0
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Answer:

I think it is maybe 19% but Idk.

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