The number of arriving customers to a big supermarket is following a Poisson distribution with a rate of 4 customers per a minute.

What is the probability that no customer will arrive in a given minute?

What is the probability that exactly 3 customers will arrive in a given minute?

What is the probability that at least seven customer will arrive in a given minute?

What is the probability that at most one customer will arrive in 40 seconds?

What is the average number of arriving customers in a given one hour?

I need some one to do these questions 100%. Please provide me Correct answers in 1-2 hours. I already lost time due to wrong answers.

1.Calculate the present value of a $1,000 zero-coupon bond with 10 years to maturity if the required annual interest rate is 6.5%.

2.A lottery claims its grand prize is $25 million, payable over 25 years at $1,000,000 per year. If the first payment is made immediately, what is this grand prize really worth? Use a discount rate of 7%.

3.Consider a bond with an 8% semiannual coupon and a face value of $1,000. Complete the following table:

        What relationship do you observe between yield to maturity and the current market value?

6) Write the electron configurations for the following using noble gas core notation: a) Na b) S c) I

7)Given: N2 (g) + 3H2(g) ⇒ 2NH3 (g) ΔH = -92 kJ 92 kJ is the quantity of heat which is: a. gained from the surroundings when 1 mol of ammonia is formed. b. gained from the surroundings when 2 mol of ammonia are formed. c. lost to the surroundings when 1 mol of ammonia is formed. d. lost to the surroundings when 2 mol of ammonia are formed. e. none of the above. (also, is the reaction exothermic or endothermic?)

8)What are line spectra? Where do they come from?

Suppose you are going to randomly sample one individual from a population of 130 people. In the population, there are 40 children 12 or younger, 60 teenagers, and 30 adults age 20 or older. What is the probability the individual you select will be...

4a. Either a teenager or an adult? (2 Points)

4b. Either a child or a teenager? (2 Points)

4c. Either a child or an adult? (2 Points)

End Results Hospital wants to access the effectiveness of diabetes education through A1c levels. The hospital has created three groups. In the control group group no instruction is provided, in group two instruction is provided by physicians, and in the third group RNs provide instruction. Are A1c levels different between groups? (Using ANOVA & ANOVA single factor provide values needed to justify answer)

_ 18-22 23-35 36-49 50-64 65_and_over
Several_times_a_day 21 18 9 2 1
About_once_a_day 27 39 13 3 2
3-5_times_per_week 31 44 31 6 3
1-2_times_per_week 30 70 34 15 5
Every_few_weeks 19 67 45 25 8
Less_Often 14 57 59 65 16
Never 5 15 44 68 21

How often do users of a certain social media post on the​ site? The accompanying table represents the frequency of posting for a sample of

932 respondents classified according to their age groups. At the 0.05 level of​ significance, is there evidence of a relationship between frequency of posting and age​ group? CALCULATE THE TEST STATISTIC

Consider the following table:

Step 1 of 8: Calculate the sum of squares among treatments. Please round your answer to two decimal places.

Step 2 of 8: Calculate the sum of squares of experimental error. Please round your answer to two decimal places.

Step 3 of 8: Calculate the degrees of freedom of experimental error.

Step 4 of 8: Calculate the value of the test statistic. Please round your answer to two decimal places.

Step 5 of 8: What is the sum of squares of sample means about the grand mean? Please round your answer to two decimal places.

Step 6 of 8: What is the variation of the individual measurements about their respective means? Please round your answer to two decimal places.

Step 7 of 8: What is the critical value at the 0.1 level? Please round your answer to four decimal places, if necessary.

Step 8 of 8: Is the test statistic significant at 0.1? Yes or No

Q2d13A

After successfully “pitching” his project to management, Angus MacDonald has started to collect the data needed to build his model. Angus first order of business is to collect data on shipping times for steel shipment between Nanticoke, ON and Halifax, NS. To estimate this time, Angus has obtained transit times from two shipping firms (A & B) that currently ship oil between refineries in Nanticoke and Dartmouth, NS. (Dartmouth is located across the harbor from Halifax). Each firm reported its shipping time in days for its last 10 deliveries:

A B

a. Assuming transit times between the two ports to be normally distributed, determine if the 4^th data entry for Firm A (2 days) can be considered to be an anomaly.

b. Considering only shipping Firm B, how many data samples will Angus need to collect to ensure that he can obtain an estimates for transit time that is within ±1 day 19 times out of 20?

c. Based on the results from this pilot study, which of the two firms should be selected as to deliver steel to Halifax? State any assumption that you make and justify your results.

d. Assume Angus collect 100 data points from Firm B only and obtains the following histogram:

Angus hypothesizes that the data comes from a Normal (8, 4) distribution. Apply an appropriate statistical test to determine if Angus assumption is correct.

e. Comment on Angus assumption that the transit time data is normally distributed. Strictly considering what the data represents (transit times), why might we be surprised if the data is normally distributed? Again, based only on what the data represents, what other input distributions should be considered for this data? Finally, if the data was shown not to be normally distributed, why might a t-test be inappropriate for comparing the transit times for Firm A and Firm B? If a t-test is not appropriate, what statistical test (or tests) could or should we apply? Please note, there are no calculations required to complete this question.

NOTE: This is Industrial Engineering question in statistics...

Linkin Corporation is considering purchasing a new delivery truck. The truck has many advantages over the company’s current truck (not the least of which is that it runs). The new truck would cost $55,400. Because of the increased capacity, reduced maintenance costs, and increased fuel economy, the new truck is expected to generate cost savings of $7,700. At the end of 8 years the company will sell the truck for an estimated $27,500. Traditionally the company has used a rule of thumb that a proposal should not be accepted unless it has a payback period that is less than 50% of the asset’s estimated useful life. Larry Newton, a new manager, has suggested that the company should not rely solely on the payback approach, but should also employ the net present value method when evaluating new projects. The company’s cost of capital is 8%.

Click here to view PV table.

(a)

Compute the cash payback period and net present value of the proposed investment. (If the net present value is negative, use either a negative sign preceding the number eg -45 or parentheses eg (45). Round answer for present value to 0 decimal places, e.g. 125. Round answer for Payback period to 1 decimal place, e.g. 10.5. For calculation purposes, use 5 decimal places as displayed in the factor table provided.)

(b)

Does the project meet the company’s cash payback criteria?

Does it meet the net present value criteria for acceptance?