Difference between revisions of "EBook Problems EDA Shape"
Line 14: | Line 14: | ||
:''(d) The distribution will show about 46% of the replies at 1 and 54% at 0 | :''(d) The distribution will show about 46% of the replies at 1 and 54% at 0 | ||
{{hidden|Answer|(d)}} | {{hidden|Answer|(d)}} | ||
+ | |||
+ | ===Problem 2=== | ||
+ | The Old Faithful Geiser in Yellowstone, Wyoming, erupts pretty regularly. After an eruption has occurred, one has to wait for the next eruption for some time. The waiting time has a histogram with two peaks or bumps (bimodal): one peak in the lower end and one in the upper end, with very little frequency in between. What does this suggest about the waiting time? | ||
+ | |||
+ | *Choose one answer. | ||
+ | |||
+ | :''(a) The waiting time does not depends on how long the last eruption was | ||
+ | |||
+ | :''(b) The waiting time should have been plotted with a bar graph, not a histogram | ||
+ | |||
+ | :''(c) There are two groups of waiting times, and in order to study this variable, we should analyze each group separately | ||
+ | {{hidden|Answer|(a)}} | ||
<hr> | <hr> |
Revision as of 02:45, 3 January 2009
EBook Problems Set - Measures of Shape
Problem 1
46% of the likely voters in Los Angeles intend to vote for Mayor James. Suppose we take a random sample of 1000 likely Los Angeles voters. For every person in our sample who intends to vote for Mayor James we will record a "1". For every person who will not vote for the mayor, we will record a "0". Suppose we now make a histogram of our results. Which of the following is a good description of the histogram?
- Choose one answer.
- (a) The distribution will have a spike at the value 0.46
- (b) The distribution will be approximately normal
- (c) The sample size is too small to tell
- (d) The distribution will show about 46% of the replies at 1 and 54% at 0
Problem 2
The Old Faithful Geiser in Yellowstone, Wyoming, erupts pretty regularly. After an eruption has occurred, one has to wait for the next eruption for some time. The waiting time has a histogram with two peaks or bumps (bimodal): one peak in the lower end and one in the upper end, with very little frequency in between. What does this suggest about the waiting time?
- Choose one answer.
- (a) The waiting time does not depends on how long the last eruption was
- (b) The waiting time should have been plotted with a bar graph, not a histogram
- (c) There are two groups of waiting times, and in order to study this variable, we should analyze each group separately
- Back to Ebook
- SOCR Home page: http://www.socr.ucla.edu
Translate this page: