Which of the following is true regarding utility along a price consumption curve?
It is constant. | |
It decreases as the price of the commodity falls | |
It increases as the price of the commodity falls | |
It changes only if income changes. | |
It changes only for normal goods but not for inferior goods. |
In: Economics
In the Budget Challenge, you had an opportunity to increase or decrease taxes. What changes did you select? Who is helped or harmed by the changes that you proposed? How did the overall debt change as a result of your proposed changes?
In: Economics
In: Economics
| Month | # Machine Hours (X) |
Maintenance Costs (Y) |
|
| Jan | 3,000 | $440 | |
| Feb | 4,500 | $690 | |
| Mar | 8,000 | $510 | |
| Apr | 7,000 | $600 | |
| May | 6,000 | $550 | |
| Jun | 9,000 | $980 | |
| Jul | 3,500 | $840 | |
| Aug | 5,500 | $600 |
What does the slope represent?
|
the rate at which the X variable changes as a result of the Y variable |
|
the rate at which the Y variable changes as a result of the X variable |
|
the rate at which the dependent variable changes as a result of the fixed cost component |
|
the rate at which the independent variable changes as a result of changes in the dependent variable |
In: Accounting
Consider the following statements regarding how government spending responds to changes in aggregate income, wealth, and interest rates.
A. Government spending responds directly to changes in aggregate income, wealth, and interest rates. Changes in aggregate income, wealth, and interest rates automatically cause government spending to change.
B. Government spending does not respond directly or indirectly to changes in aggregate income, wealth, or interest rates. Changes in aggregate income, wealth, and interest rates do not have any effect on government spending.
C. Government spending responds indirectly to changes in aggregate income, wealth, or interest rates. During a recession, aggregate income and wealth will fall and the government may decide to increase government spending to stimulate output and jobs in the economy.
Which of the statements are true?
Statement C
Statement A
Statement B
In: Economics
In: Economics
In: Economics
The following data represent the amount of money and invenstor has in an investment account each year for 10 years.
a. Let x=number of years since 1994 and find an exponential regression model of the form y=ab* for this data set, where y is the amount in the account x years since 1994.
_________________________
b. If the investor plans on retiring in 2021, what will be the predicted value of this accoutn at that time?
________________________________
c. When will the account be worth $50,000?
d. Make a graph of the scatterplot and exponential model below.
Year value of account
1994 $10,000
1995 $10,573
1996 $ 11,260
1997 $11,733
1998 $12,424
1999 $13,269
2000 $13,698
2001 $14,823
2002 $15,297
2003 $16,539
In: Advanced Math
The values of certain types of collectibles can often fluctuate greatly over time. Suppose that the value of a particular limited edition figurine is found to be able to be modeled by the function
?(?) = −0.01?4 + 0.47?3 − 7.96?2 + 49.18? + 65 for 0 ≤ ? ≤ 20 where ?(?) is in dollars, t is the number of years after the figurine was released, and ? = 0 corresponds to the year 1999.
a) What was the value of the figurine in the year 2009?
b) What was the value of the figurine in the year 2019?
c) What was the instantaneous rate of change of the value of the figurine in the year 2002?
d) What was the instantaneous rate of change of the value of the figurine in the year 2019?
e) Use your answers from parts a-d to estimate the value of the figurine in 2020.
In: Math
10.30 Grade inflation. The average undergraduate GPA for American colleges and universities was estimated based on a sample of institutions that published this information.13 Here are the data for public schools in that report:
| Year | 1992 | 1996 | 2002 | 2007 |
| GPA | 2.85 | 2.90 | 2.97 | 3.01 |
Do the following by hand or with a calculator and verify your results with a software package.
(a) Make a scatterplot that shows the increase in GPA over time. Does a linear increase appear reasonable?
(b) Find the equation of the least-squares regression line for predicting GPA from year. Add this line to your scatterplot.
(c) Compute a 95% confidence interval for the slope and summarize what this interval tells you about the increase in GPA over time.
In: Statistics and Probability