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Question : 71. The following statements regarding merchandise inventory true except: A. Merchandise inventory reported : 1225839

Accounting

 

71. The following statements regarding merchandise inventory are true except: 

A. Merchandise inventory is reported on the balance sheet as a current asset.

B. Merchandise inventory refers to products a company owns and intends to sell.

C. Merchandise inventory can include the cost of shipping the goods to the store and making them ready for sale.

D. Merchandise inventory does not appear on the balance sheet of a service company.

E. Merchandise inventory purchases are not considered part of the operating cycle for a business.

72. The following statements are true regarding the operating cycle of a merchandising company except: 

A. The operating cycle begins with the purchase of merchandise.

B. The operating cycle is shortened by credit sales.

C. The operating cycle ends with the collection of cash from the sale of merchandise.

D. The operating cycle can vary in length among different merchandising companies.

E. The operating cycle sometimes involves accounts receivable.

73. Merchandise inventory: 

A. Is a long-term asset.

B. Is a current asset.

C. Includes supplies.

D. Is classified with investments on the balance sheet.

E. Must be sold within one month.

74. The operating cycle for a merchandiser that sells only for cash moves from: 

A. Purchases of merchandise to inventory to cash sales.

B. Purchases of merchandise to inventory to accounts receivable to cash sales.

C. Inventory to purchases of merchandise to cash sales.

D. Accounts receivable to purchases of merchandise to inventory to cash sales.

E. Accounts receivable to inventory to cash sales.

75. The current period’s ending inventory is: 

A. The next period’s beginning inventory.

B. The current period’s cost of goods sold.

C. The prior period’s beginning inventory.

D. The current period’s net purchases.

E. The current period’s beginning inventory.

76. Beginning inventory plus net purchases is: 

A. Cost of goods sold.

B. Merchandise available for sale.

C. Ending inventory.

D. Sales.

E. Shown on the balance sheet.

77. The acid-test ratio: 

A. Is also called the quick ratio.

B. Measures profitability.

C. Measures inventory turnover.

D. Is generally greater than the current ratio.

E. Measures return on assets.

78. The quick assets are defined as: 

A. Cash, short-term investments, and inventory.

B. Cash, short-term investments, and current receivables.

C. Cash, inventory, and current receivables.

D. Cash, noncurrent receivables, and prepaid expenses.

E. Accounts receivable, inventory, and prepaid expenses.

79. ABC Corporation’s total quick assets were $5,888,000, its current assets were $11,700,000 and its current liabilities were $8,000,000. Its acid-test ratio equals: 

A. 0.50.

B. 0.68.

C. 0.74.

D. 1.50.

E. 2.20.

80. A company’s current assets were $17,980, its quick assets were $11,420 and its current liabilities were $12,190. Its quick ratio equals: 

A. 0.94.

B. 1.07.

C. 1.48.

D. 1.57.

E. 2.40.

 

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July 1, 2023
    

Question 1[20 points, 5 marks each]

  1. Each member of a random sample of 20 business economists was asked to predict the rate of inflation for the coming year. Assume that the predictions for the whole population of business economists follow a normal distribution with a standard deviation of 2%.

 

  1. The probability is 0.01 that the sample standard deviation is larger than what value?

 

  1. The probability is 0.025 that the sample standard deviation is smaller than what value?

 

  1. Monthly rates of return on the shares of a particular common stock are independent of one another and normally distributed with a standard deviation of 1.8. A sample of 15 months is taken.

  1. Find the probability that the sample standard deviation is less than 2.6.

 

  1. Find the probability that the sample standard deviation is more than 1.2.

 

Question 2[20 points]

  1. [10 points]To calculate a required sample size to estimate a population proportion, given a desired confidence interval and margin of error, the sample proportion is required but often unknown before the sample is collected. How is this predicament resolved?

  2. [5 points]How large a sample is needed to estimate the population proportion if ME = 0.09, = 0.05?

 

  1. [5 points]A fast food company wants to determine the average number of times that fast food eaters visit fast food restaurants per week. They have decided that their estimate needs to be accurate to within plus or minus one-tenth of a visit, and they want to be 90% sure of this. Previous research has shown that the standard deviation is 0.7 visits. What is the required sample size?

 

Question 3 [25 points]

A company selling licenses for new e-commerce computer software advertises that firms using this software obtain, on average during the first year, a yield of 10% on their initial investments. A random sample of 10 of these franchises produced the following yields for the first year of operation:

6.1 9.2 11.5 8.6 12.1 3.9 8.4 10.1 9.4 8.9

 

  1. [4 marks] Calculate the sample mean and sample standard deviation.

 

  1. [4 marks] Assuming that the population distribution is normal, construct a 95% confidence interval for the true standard deviation of the yield on initial investment during the first year.

 

  1. [2 marks] Assuming that the population distribution is normal, formulate a suitable null and alternative hypothesis to test the company’s claim at the 5% level of significance.

 

  1. [2 marks] What is the test’s decision rule?

 

  1. [2 marks] Calculate the test statistic.

 

  1. [1 mark] Based on the test statistic calculated in (d) above, what is your conclusion about the company’s claim?

 

  1. [2 marks] Calculate the p-value for the test statistic computed in (d) above.

 

  1. [1 mark] Using the p-value found in (f) above, what is your conclusion about the company’s claim?

 

  1. [3 marks] Construct a 95% confidence interval for the average yield on initial investment during the first year for all firms using the company’s software.

 

  1. [3 marks] Does the confidence interval in (h) above support your conclusion from the hypothesis test? Explain.

 

Question 4[16 points, 8 points each]

  1. A music industry professional claims that the average amount of money that an average teenager spends per month on music is at least $50. Based upon previous research, the population standard deviation is estimated to be $12.42. The music professional surveys 20 students and finds that the mean spending is $47.77. Is there evidence that the average amount spent by students is less than $50? Using the p-value approach, test at the 10% significance level.

 

  1. The manufacturer of a new chewing gum claims that at least eight out of ten dentists surveyed prefer their type of gum and recommend it for their patients who chew gum. An independent consumer research firm decides to test their claim. The findings in a sample of 400 doctors indicate that 76% do actually prefer the manufacturer’s gum. Is this evidence sufficient to cast doubt on the manufacturer's claim? Use α = 0.05.

 

 

 

 

 

 

Question 5: EXCEL Question[20 points]

 

Step1 Draw 500 N(0,1) random numbers for each of ten variables. This will show up in EXCEL as 10 columns of 500 rows.

Step 2 View each row as a sample of length 10. For each of the 500 samples, calculate the sample mean and sample standard deviation. These computations lead to two new columns of length 500.

Step 3 Calculate a z-stat (assuming known σ = 1) and a t-stat (σ unknown) for each sample.

Step 4 Determine critical values z.025 and t9,025 (from Tables).

Step 5 Fill in the following Table.

Step 6 Interpret the results in language using the null and alternative hypotheses presented in class.

 

Percentage Tail Draws Based on N(0,1) Samples

500 samples; size n = 10

 

 

z-left tail

z-right tail

total z-tails

t-left tail

t-right tail

total t-tails

t-crit9,025

 

z-crit025

 

 

 

 

 

 

 

 

Percentage tail values

 

 

 

 

 

 
default image
July 1, 2023
    

Question 1[20 points, 5 marks each]

  1. Each member of a random sample of 20 business economists was asked to predict the rate of inflation for the coming year. Assume that the predictions for the whole population of business economists follow a normal distribution with a standard deviation of 2%.

 

  1. The probability is 0.01 that the sample standard deviation is larger than what value?

 

  1. The probability is 0.025 that the sample standard deviation is smaller than what value?

 

  1. Monthly rates of return on the shares of a particular common stock are independent of one another and normally distributed with a standard deviation of 1.8. A sample of 15 months is taken.

  1. Find the probability that the sample standard deviation is less than 2.6.

 

  1. Find the probability that the sample standard deviation is more than 1.2.

 

Question 2[20 points]

  1. [10 points]To calculate a required sample size to estimate a population proportion, given a desired confidence interval and margin of error, the sample proportion is required but often unknown before the sample is collected. How is this predicament resolved?

  2. [5 points]How large a sample is needed to estimate the population proportion if ME = 0.09, = 0.05?

 

  1. [5 points]A fast food company wants to determine the average number of times that fast food eaters visit fast food restaurants per week. They have decided that their estimate needs to be accurate to within plus or minus one-tenth of a visit, and they want to be 90% sure of this. Previous research has shown that the standard deviation is 0.7 visits. What is the required sample size?

 

Question 3 [25 points]

A company selling licenses for new e-commerce computer software advertises that firms using this software obtain, on average during the first year, a yield of 10% on their initial investments. A random sample of 10 of these franchises produced the following yields for the first year of operation:

6.1 9.2 11.5 8.6 12.1 3.9 8.4 10.1 9.4 8.9

 

  1. [4 marks] Calculate the sample mean and sample standard deviation.

 

  1. [4 marks] Assuming that the population distribution is normal, construct a 95% confidence interval for the true standard deviation of the yield on initial investment during the first year.

 

  1. [2 marks] Assuming that the population distribution is normal, formulate a suitable null and alternative hypothesis to test the company’s claim at the 5% level of significance.

 

  1. [2 marks] What is the test’s decision rule?

 

  1. [2 marks] Calculate the test statistic.

 

  1. [1 mark] Based on the test statistic calculated in (d) above, what is your conclusion about the company’s claim?

 

  1. [2 marks] Calculate the p-value for the test statistic computed in (d) above.

 

  1. [1 mark] Using the p-value found in (f) above, what is your conclusion about the company’s claim?

 

  1. [3 marks] Construct a 95% confidence interval for the average yield on initial investment during the first year for all firms using the company’s software.

 

  1. [3 marks] Does the confidence interval in (h) above support your conclusion from the hypothesis test? Explain.

 

Question 4[16 points, 8 points each]

  1. A music industry professional claims that the average amount of money that an average teenager spends per month on music is at least $50. Based upon previous research, the population standard deviation is estimated to be $12.42. The music professional surveys 20 students and finds that the mean spending is $47.77. Is there evidence that the average amount spent by students is less than $50? Using the p-value approach, test at the 10% significance level.

 

  1. The manufacturer of a new chewing gum claims that at least eight out of ten dentists surveyed prefer their type of gum and recommend it for their patients who chew gum. An independent consumer research firm decides to test their claim. The findings in a sample of 400 doctors indicate that 76% do actually prefer the manufacturer’s gum. Is this evidence sufficient to cast doubt on the manufacturer's claim? Use α = 0.05.

 

 

 

 

 

 

Question 5: EXCEL Question[20 points]

 

Step1 Draw 500 N(0,1) random numbers for each of ten variables. This will show up in EXCEL as 10 columns of 500 rows.

Step 2 View each row as a sample of length 10. For each of the 500 samples, calculate the sample mean and sample standard deviation. These computations lead to two new columns of length 500.

Step 3 Calculate a z-stat (assuming known σ = 1) and a t-stat (σ unknown) for each sample.

Step 4 Determine critical values z.025 and t9,025 (from Tables).

Step 5 Fill in the following Table.

Step 6 Interpret the results in language using the null and alternative hypotheses presented in class.

 

Percentage Tail Draws Based on N(0,1) Samples

500 samples; size n = 10

 

 

z-left tail

z-right tail

total z-tails

t-left tail

t-right tail

total t-tails

t-crit9,025

 

z-crit025

 

 

 

 

 

 

 

 

Percentage tail values

 

 

 

 

 

 
default image
July 1, 2023
    

Question 1[20 points, 5 marks each]

  1. Each member of a random sample of 20 business economists was asked to predict the rate of inflation for the coming year. Assume that the predictions for the whole population of business economists follow a normal distribution with a standard deviation of 2%.

 

  1. The probability is 0.01 that the sample standard deviation is larger than what value?

 

  1. The probability is 0.025 that the sample standard deviation is smaller than what value?

 

  1. Monthly rates of return on the shares of a particular common stock are independent of one another and normally distributed with a standard deviation of 1.8. A sample of 15 months is taken.

  1. Find the probability that the sample standard deviation is less than 2.6.

 

  1. Find the probability that the sample standard deviation is more than 1.2.

 

Question 2[20 points]

  1. [10 points]To calculate a required sample size to estimate a population proportion, given a desired confidence interval and margin of error, the sample proportion is required but often unknown before the sample is collected. How is this predicament resolved?

  2. [5 points]How large a sample is needed to estimate the population proportion if ME = 0.09, = 0.05?

 

  1. [5 points]A fast food company wants to determine the average number of times that fast food eaters visit fast food restaurants per week. They have decided that their estimate needs to be accurate to within plus or minus one-tenth of a visit, and they want to be 90% sure of this. Previous research has shown that the standard deviation is 0.7 visits. What is the required sample size?

 

Question 3 [25 points]

A company selling licenses for new e-commerce computer software advertises that firms using this software obtain, on average during the first year, a yield of 10% on their initial investments. A random sample of 10 of these franchises produced the following yields for the first year of operation:

6.1 9.2 11.5 8.6 12.1 3.9 8.4 10.1 9.4 8.9

 

  1. [4 marks] Calculate the sample mean and sample standard deviation.

 

  1. [4 marks] Assuming that the population distribution is normal, construct a 95% confidence interval for the true standard deviation of the yield on initial investment during the first year.

 

  1. [2 marks] Assuming that the population distribution is normal, formulate a suitable null and alternative hypothesis to test the company’s claim at the 5% level of significance.

 

  1. [2 marks] What is the test’s decision rule?

 

  1. [2 marks] Calculate the test statistic.

 

  1. [1 mark] Based on the test statistic calculated in (d) above, what is your conclusion about the company’s claim?

 

  1. [2 marks] Calculate the p-value for the test statistic computed in (d) above.

 

  1. [1 mark] Using the p-value found in (f) above, what is your conclusion about the company’s claim?

 

  1. [3 marks] Construct a 95% confidence interval for the average yield on initial investment during the first year for all firms using the company’s software.

 

  1. [3 marks] Does the confidence interval in (h) above support your conclusion from the hypothesis test? Explain.

 

Question 4[16 points, 8 points each]

  1. A music industry professional claims that the average amount of money that an average teenager spends per month on music is at least $50. Based upon previous research, the population standard deviation is estimated to be $12.42. The music professional surveys 20 students and finds that the mean spending is $47.77. Is there evidence that the average amount spent by students is less than $50? Using the p-value approach, test at the 10% significance level.

 

  1. The manufacturer of a new chewing gum claims that at least eight out of ten dentists surveyed prefer their type of gum and recommend it for their patients who chew gum. An independent consumer research firm decides to test their claim. The findings in a sample of 400 doctors indicate that 76% do actually prefer the manufacturer’s gum. Is this evidence sufficient to cast doubt on the manufacturer's claim? Use α = 0.05.

 

 

 

 

 

 

Question 5: EXCEL Question[20 points]

 

Step1 Draw 500 N(0,1) random numbers for each of ten variables. This will show up in EXCEL as 10 columns of 500 rows.

Step 2 View each row as a sample of length 10. For each of the 500 samples, calculate the sample mean and sample standard deviation. These computations lead to two new columns of length 500.

Step 3 Calculate a z-stat (assuming known σ = 1) and a t-stat (σ unknown) for each sample.

Step 4 Determine critical values z.025 and t9,025 (from Tables).

Step 5 Fill in the following Table.

Step 6 Interpret the results in language using the null and alternative hypotheses presented in class.

 

Percentage Tail Draws Based on N(0,1) Samples

500 samples; size n = 10

 

 

z-left tail

z-right tail

total z-tails

t-left tail

t-right tail

total t-tails

t-crit9,025

 

z-crit025

 

 

 

 

 

 

 

 

Percentage tail values

 

 

 

 

 

 
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