“Quiz” 1 is available on Blackboard and is due Sunday (it's just a survey).
Homework 1 is now available on Blackboard and is due next week Thursday.
My office hours will be on Mondays at 12:00-1:50pm in Snedecor 1205.
Except for this upcoming Monday (MLK Day).
The full office hours schedule is up on Blackboard.
Any questions about the syllabus, Chapter 1 or Chapter 2?
Question: How much should KPacks charge for their backpack? More specifically, what is the average amount potential customers are willing to spend?
Population:
Potential customers.
Sample:
Fall 2013 STAT 226 section D students (in your case…your neighbors).
Parameter:
The average (or mean) amount potential customers are willing to pay.
Statistic:
The average (or mean) amount fall 2013 STAT 226 section D students (in your case…your neighbors) are willing to pay.
Digging Deeper
A population and sample could be any size that you wish…it really all depends on your question of interest.
However, your sample must be a subset of your population. That is, your sample should never contain something outside of your population.
Is this the case for the KPacks example???
Well, that probably depends on your definition of potential customer…
Even if everyone here is a potential customer, would this class be a good representation of all potential customers?
No, this is a case of convenience sampling. The statistic is probably not a good estimate of the parameter!
Diagram to Identify Variable Types
What type of variable is in the K-Packs example?
Let's get more practice with a worksheet
Random Variables...
What is a random variable? In other words, what makes a variable random? (Hint: the answer is quite simple)
If we have not observed the variable, then it is random!
A random variable represents our belief about possible values.
In general, capital letters denote a random variable and lower case letters denote an observed value.
For example, let x be the number of beers I consumed last night and X be the number of beers I consume this Friday.
With this framework, I can say: “What is the chance (or probability) that the # of beers I consume this Friday is larger than what I consumed last night?”
Processes
Fundamental to many business decisions. For example, monthly sales at company X is a process.
Predicting future sales can be incredibly difficult. In stat 326, you'll learn how to forecast.
The graphic below contains similar time series data on monthly sales. What's the difference?
Is one graphic better than the other?
Quality is a matter of context (and sometimes preference). There is an entire field focused on these problems!
Data Visualization
There is more than one way to represent the same data.
Take away: Don't mislead your audience!
Less is more!
What's a 226 student to do?
Identify the variable of interest.
Identify whether the variable is categorical or quantitative.
If variable is categorical (chapter 3), you're options are:
Bar chart (recommended)
Pareto chart (recommended)
Pie chart (not recommended)
If variable is quantitative (chapter 4), you're options are:
Histogram (good for examining a single distribution)
Boxplot (good for comparing multiple distributions)