Question

In: Economics

Part A Charles loves Mello Yello and will spend $8 per week on the product no...

Part A

Charles loves Mello Yello and will spend $8 per week on the product no matter what the price.

True or False: Charles’s demand for Mello Yello is unitary elastic.

Part B

Suppose there is a decrease in the demand for high-definition televisions.

The short-run average total cost curve for this product will ________ (Increase/Decrease/Not Change) because:

a. When demand decreases, the short-run average total cost increases.

b. Short-run average total cost depends on workers’ wage rates and the prices of inputs rather than on demand.

c. When demand decreases, the short-run average total cost declines.

Solutions

Expert Solution

Solution.

PART A

The given statement is absolutely true that the Charles's demand for Mello Yello is Unitary Elastic. As per the theory of calculation of price elasticity of demand with Total expenditure method, when there is a change in the price of a commodity (increase or decrease) but the Total expenditure on the commodity remains same or unchanged then this is the case of Unitary price elasticity of demand (elasticity=1). In the given problem Charle's total expenditure remains same at $8 irrespective of price of the commodity, so the Case is unitary elastic.

PART. B

When there is a decrease in the demand of high definition television, the short run average total cost curve for this product will remain unchanged. (Not Change)

Because short run average cost average total cost depends on Workers'wage rate and prices of input rather than on demand.

Demand of a commodity in short run can affect the Price of the commodity in the market but it has no role to play in determination of Average total cost , as this cost is totally dependant on Cost paid to variable factors like wages to labour and payment of Raw materials and other inputs.


Related Solutions

The times that college students spend studying per week have a distribution that is skewed to...
The times that college students spend studying per week have a distribution that is skewed to the right with a mean of 7.0 hours and a standard deviation of 2.4 hours. Find the probability that the mean time spent studying per week for a random sample of 45 students would be a. between 7.4 and 8.2 hours. b. less than 7.4 hours . Note 1: Round your z values to 2 decimal places before looking them up in the table...
Assume that the amount of time (hours) that young apprentices spend per week on their homework...
Assume that the amount of time (hours) that young apprentices spend per week on their homework in their training program at a major manufacturer is normally distributed with a mean of 12 hours and a standard deviation of 5. 3. If 65 apprentices are selected at random, find the probability that they average more than 12 hours per week on homework. a. 0.3999 b. 0.6999 c. 0.5000 d. 0.7999 4. If 65 apprentices are selected at random, find the probability...
How much time per week do students spend on their assignments and review at home? A...
How much time per week do students spend on their assignments and review at home? A random sample of 36 USC (University of Southern California) students indicates that the mean time spent on studying at home is equal to 15.3 hours per week, with a population standard deviation equals to 3.8 hours. 1) Form a 95% CI estimate for the population mean time spent on studying at home. 2) What sample size is needed to be 90 % confident of...
The times that college students spend studying per week have a distribution skewed to the right...
The times that college students spend studying per week have a distribution skewed to the right with a mean of 8.3 hours and a standard deviation 2.6 of hours. Find the probability that the mean time spent studying per week for a random sample of 55 college students would be a. between 7.6 and 8.4 hours. Round your answer to two decimal places. b. less than 8.1 hours. Round your answer to two decimal places. THE ANSWERS ARE NOT .49...
A high school principal is interested in the amount of time her students spend per week...
A high school principal is interested in the amount of time her students spend per week working at an after school job. 37 students are randomly selected and their working hours are recorded. The sample had a mean of 12.3 hours and a standard deviation of 11.2 hours. We would like to construct an 80% confidence interval for the population mean hours worked weekly by high school students. What critical value will you use for an 80% confidence interval? Give...
The number of hours per week that high school seniors spend on computers is normally distributed...
The number of hours per week that high school seniors spend on computers is normally distributed with a mean of 5 hours and a standard deviation of 2 hours. 70 students are chose at random, let x̅ represent the mean number of hours spent on a computer for this group. Find the probability that x̅ is between 5.1 and 5.7.
The times that college students spend studying per week have a distribution skewed to the right...
The times that college students spend studying per week have a distribution skewed to the right with a mean of 7.6 hours and a standard deviation of 2.6 hours. Find the probability that the mean time spent studying per week for a random sample of 45 college students would be a. between 7.0 and 7.9 hours. Round your answer to two decimal places. P=____ b. less than 7.3 hours. Round your answer to two decimal places. P=____
Part A: Instructions After reading Chapters 5, 7, & 8 in the textbook, spend a few...
Part A: Instructions After reading Chapters 5, 7, & 8 in the textbook, spend a few moments thinking about and reflecting upon the messages and lessons you have received from your family, friends, education, community, and society (Ecological Model of Health and Wellness) on food and nutrition. In the space below, answer the following questions. For each question, please reflect and respond with at least one thorough paragraph per question. a. Growing up, what are some messages you received from...
Susana and Javier each spend $24 per week on café lattes and subway trips. When the...
Susana and Javier each spend $24 per week on café lattes and subway trips. When the price of lattes and subway trips (round trip) are each $4, they each buy 3 lattes and take 3 subway trips per week. Suddenly, a café price war breaks out and there just happens also to be a state budget crisis. So, the price of a latte falls to $2, while the price of a subway trip rises to $6. Susana now buys 6...
The Food Marketing Institute shows that 17% of households spend more than $100 per week on...
The Food Marketing Institute shows that 17% of households spend more than $100 per week on groceries. Assume the population proportion is p = 0.17 and a sample of 600 households will be selected from the population. Use z-table. Calculate ( ), the standard error of the proportion of households spending more than $100 per week on groceries (to 4 decimals). What is the probability that the sample proportion will be within +/- 0.02 of the population proportion (to 4...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT