A couple of years ago my son showed an interest in astronomy and we bought a 6" reflector telescope. We use it pretty regularly and have enjoyed it immensely. Lately we've both been wishing we had something bigger to be able see more things and to see what we can see now with more detail.
How do you determine the size of telescope needed to view a certain object?
I understand that there are a lot of other factors that come into play when talking about what you can see and how well you can see it. Ideally I suppose what I'm looking for is some sort of chart/table that gives a general guideline of the scope size and some of the objects that should be viewable (with an average setup).
Are there any such resources?
In: Physics
Binomial model Over the coming year Ragwort’s stock price will halve to $50 from its current level of $100 or it will rise to $200. The one-year interest rate is 10%.
a. What is the delta of a one-year call option on Ragwort stock with an exercise price of $100?
b. Use the replicating-portfolio method to value this call.
c. In a risk-neutral world what is the probability that Ragwort stock will rise in price?
d. Use the risk-neutral method to check your valuation of the Ragwort option.
e. If someone told you that in reality there is a 60% chance that Ragwort’s stock price will rise to $200, would you change your view about the value of the option? Explain.
In: Finance
In: Accounting
this is a research question about the economics of almond in california
What does the future look like for Almond production in the state of California given the drought condition in the state?
In: Economics
C++ language
Briefly explain and write the pseudocode to delete an element from the red-black tree. Include all cases for full credit.
In: Computer Science
1. When you are trying to determine whether something is "output" and therefore part of GDP, what is the principle or rule you can use as a guide ?
2. What is the difference between nominal GDP and real GDP ?
3. Which is the largest of the components of spending using the Expenditure approach to measuring GDP: C, I, G, or NX ?
4. Are the following included in U.S. GDP? Briefly explain why or why not:
a. Used books sold at a your college bookstore:
b. Cars manufactured in the United State at a Toyota factory.
c. Cars manufactured in Germany at a General Motors factory.
d. A ticket for a Yankee baseball game.
In: Economics
As a pollster, you randomly called 725 voters to know their positions on a California State’s ballot proposition. Only 80% of the voters agreed to answer your questions. Of those who answered you, 264 voters favored the proposition.
(a)[2] Explain why this situation should not be considered as the finite population case.
(b)[2] Check if the sampling distribution of the sample proportion can be approximately Normal.
(c)[3] Construct the 92% CI for the favor proportion π. Sketch the CI. State if π can be 0.50.
(d)[3] Construct the 96% CI for the favor proportion π. Sketch the CI. State if π can be 0.45. Hint: Use 5 decimal places. Use some Excel lookups for values and probabilities.
In: Statistics and Probability
Monetary Policy
FOMC Press Release - 10/30/19
Watch the following video of Federal Reserve Chairman, Jerome Powell, presenting the findings of the last Federal Open Market Committee Meeting on October 30, 2019. You can click on the FOMC Press Conference Video, October 30, 2019, and watch about the first 10 minutes of the overall press conference in the Videos section of the Federal Reserve website.
Federal Reserve Videos (Links to an external site.)
In: Economics
The National Assessment for Educational Progress (NAEP) is a U.S. government organization that assesses the performance of students and schools at all levels across the United States. The following table presents the percentage of eighth-grade students who were found to be proficient in mathematics, and the percentage who were found to be proficient in reading in each of the ten most populous states.
|
State |
Percentage proficient in Reading |
Percentage proficient in Mathematics |
|
California |
60 |
59 |
|
Texas |
73 |
78 |
|
New York |
75 |
70 |
|
Florida |
66 |
68 |
|
Illinois |
75 |
70 |
|
Pennsylvania |
79 |
77 |
|
Ohio |
79 |
76 |
|
Michigan |
73 |
66 |
|
Georgia |
67 |
64 |
|
North Carolina |
71 |
73 |
a. Identify the explanatory variable (x) and the response variable (y).
Explanatory variable:
Response variable
b. Use your calculator to find the correlation coefficient ?. Based on the correlation coefficient, what can you say about the association between proficiency in reading and proficiency math?
? =
c. State the least squares regression line ?̂. (Use your calculator)
d. Within the context of the problem give an interpretation of the intercept of ?̂.
e. Find the best predicted percentage proficiency in Math for a student who has a proficiency of 70 percent in Reading.
In: Statistics and Probability
The National Assessment for Educational Progress (NAEP) is a U.S. government organization that assesses the performance of students and schools at all levels across the United States. The following table presents the percentage of eighth-grade students who were found to be proficient in mathematics, and the percentage who were found to be proficient in reading in each of the ten most populous states.
| state | Percentage proficient in reading | percentage proficient in mathematics |
| California | 60 | 59 |
| Texas | 66 | 78 |
| New york | 75 | 70 |
| florida | 66 | 68 |
| illinois | 75 | 70 |
| pennsylvania | 79 | 77 |
| ohio | 79 | 76 |
| michigan | 73 | 66 |
| georgia | 67 | 64 |
| North Carolina | 71 | 73 |
a. Identify the explanatory variable (x) and the response variable (y). Explanatory variable: Response variable:
b. Use your calculator to find the correlation coefficient ?. Based on the correlation coefficient, what can you say about the association between proficiency in reading and proficiency math? ? =
c. State the least squares regression line ?̂. (Use your calculator) d. Within the context of the problem give an interpretation of the intercept of ?̂.
e. Find the best predicted percentage proficiency in Math for a student who has a proficiency of 70 percent in Reading.
In: Statistics and Probability