Statistics questions
I’m trying to learn for my Statistics class and I’m stuck. Can you help?
EXPERIENCE 4 ASSIGNMENT
 Creating a discrete probability distribution: A venture capitalist, willing to invest $1,000,000, has three investments to choose from.
The first investment, a social media company, has a 20% chance of returning $7,000,000 profit, a 30% chance of returning no profit, and a 50% chance of losing the million dollars.
The second company, an advertising firm has a 10% chance of returning $3,000,000 profit, a 60% chance of returning a $2,000,000 profit, and a 30% chance of losing the million dollars.
The third company, a chemical company has a 40% chance of returning $3,000,000 profit, a 50% chance of no profit, and a 10% chance of losing the million dollars.
a. Construct a Probability Distribution for each investment. This should be 3 separate tables (See the instructors video for how this is done) In your table the X column is the net amount of profit/loss for the venture capitalist and the P(X) column uses the decimal form of the likelihoods given above.
b. Find the expected value for each investment.
c. Which investment has the highest expected return?
d. Which is the safest investment and why?
e. Which is the riskiest investment and why?
When you are finished with your Assignment, upload the completed file below. You can create a spreadsheet with all of the above and submit it or create a document or write it up by hand and scan it.
 Suppose you work for a company that manufactures electronics. The development analysts estimate that 1% of their flagship product will fail within 2 years of the purchase date, with a replacement cost of $ 1500.
A newly hired associate at the company proposes to charge $ 6 for a 2year warranty.
a. Compute the expected value of this proposal. Let X be the amount profited or lost (by the company) on the warranties and P(X) is the probability. E=E=
b. Interpret the expected value in complete sentences. (See Example 4.3 in the textbook for an example of this)

c. Write your review of the proposal and address it to VP of marketing and promotions. Include the following in your essay: Would the proposal benefit the company? Why or why not? Include the new proposed cost, new expected value, interpretation of the new expected value, and explanation of how the new cost was chosen.
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PRACTICE E4
 A group of people were asked if they had run a red light in the last year. 458 responded “yes”, and 423 responded “no”.
Find the probability that if a person is chosen at random, they have run a red light in the last year.
Give your answer as a fraction or decimal to 4 decimal places
 A random variable is defined as a process or variable with a numerical outcome. Which of the following are random variables?
 For families with 5 children, let XX be the number of children with Genetic Condition B. Can the following table be a probability distribution for the random variable XX?
 Assume that 12 jurors are randomly selected from a population in which 80% of the people are MexicanAmericans. Refer to the probability distribution table below and find the indicated probabilities.
 The amount of rain, in inches, that will fall next Friday in Dallas, TX.
 The major of a randomly drawn student from Arizona State University.
 The number of books purchased next year by your local library.
 i only
 ii only
 iii only
 i and iii
 ii and iii
 i, ii, and iii
xx 
P(x)P(x) 
1 
0.5558 
2 
0.034 
3 
0.121 
4 
0.3384 
5 
0.0378 
 yes
 no
xx 
P(x)P(x) 
0 
0+ 
1 
0+ 
2 
0+ 
3 
0.0001 
4 
0.0005 
5 
0.0033 
6 
0.0155 
7 
0.0532 
8 
0.1329 
9 
0.2362 
10 
0.2835 
11 
0.2062 
12 
0.0687 
Find the probability of exactly 6 MexicanAmericans among 12 jurors. Round your answer to four decimal places.
P(x=6)=P(x=6)=
Find the probability of 6 or fewer MexicanAmericans among 12 jurors. Round your answer to four decimal places.
P(x≤6)=P(x≤6)=
Does 6 MexicanAmericans among 12 jurors suggest that the selection process discriminates against MexicanAmericans?
 no
 yes
Probability 
Scores 
0.1 
2 
0.5 
8 
0.25 
9 
0.05 
11 
0.1 
13 
Find the expected value of the above random variable.