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Data Set: Sample of 7 different species of fish has been taken and their weight in grams, lengths (vertical, diagonal, cross given as length 1, length 2 and length 3 respectively), height and width in cm is given below:

Species

Weight

Length1

Length2

Length3

Height

Width

Bream

725

31.8

35

40.9

16.36

6.0532

Bream

720

32

35

40.6

16.3618

6.09

Bream

714

32.7

36

41.5

16.517

5.8515

Species

Weight

Length1

Length2

Length3

Height

Width

Bream

725

31.8

35

40.9

16.36

6.0532

Bream

720

32

35

40.6

16.3618

6.09

Bream

714

32.7

36

41.5

16.517

5.8515

a. Find the mean and standard deviation for each type of fish for every variable.

b. If you need to choose a fish on the basis of weight, which fish you choose?

c. Find mean, median, quartiles for the entire data set for each variable.


How will you find the probability of the data if data is too large?
Given a population mean weight for baggage's of 62 kg and a standard deviation of 8 kg. a sample of 50 baggage's is taken. what is the probability that the sample mean is at most 61 kg?
Assume the number of farms in the sample is 40. Estimate the number of farms whose land and building values per acre are between $1500 and $3300

(a) The supermarket statistician realized that there was a considerable range in the spending

power of its customers. Even though the overall spending seemed to have increased the

high spenders still spent more than the low spenders and that the individual increases would

show a smaller spread. In other words these two populations, ‘before’ and ‘after’, and not

independent.

Before the next advertising campaign at the supermarket, he took a random sample of 10

customers, Α to J , and collected their till slips. After the campaign, slips from the same

10 customers were collected and both sets of data recorded. Using the paired data, has there

been any mean change at a 95% confidence level?

A B C D E F G H I J

Before 42.30 55.76 32.29 10.23 15.79 46.50 32.20 78.65 32.20 15.90

After 43.09 59.20 31.76 20.78 19.50 50.67 37.32 77.80 37.39 17.24


A number x is selected at random in the interval [-1, 1]. Let the events A={x<0}, B={|x-0.5|<1}, and C=x>0.75. Find P[A intersection B], P[A intersection C], P[AUB],P[AUC] and P[AUBUC].
What are the 3 main characteristics o Normal Distribution (look at the mean, median, mode and where are they located at the number line) are the??
Find the value of the interval of X vbetween 80 to 90 points for the exam scores with normal distribution defined by mean of 116, and standard deviation of 16.

Find the value of x (score) for given percent of top 10% of applicants to be admitted in the police academy, where scores are normally distributed with the mean of 120 and standard deviation of 20.
Suppose that the annual household income in a small Midwestern community is normally distributed with a mean of $55,000 and a standard deviation of $4,500.
a. What minimum income does a household need to earn to be in the top 5% of incomes?
b. What maximum income does a household need to earn to be in the bottom 40% of incomes?
(Exa) 1.Find what is the probability of value of X being <= 110 for the Normal Distribution defined by average of 92, and standard deviation of 14.

2.What would be the probability of X being > 110. mean is 92 and st. deviation is 14 (Remember total probability is 1!!)
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