Those of you that did the measurements carefully, e.g. waited for sufficient orbits to build a histogram, produced nice looking results.

Those of you that did this in a hurry or didn't care at all produced these kinds of results

The digrams are a mess and therefore it would be difficult to even answer the questions.
An average of all the data also looks pretty bad, but it effectively demonstrates the problem with measuring errors. A good question for the final exam, indeed.

Things to note:
These stars tend
to be rare so there are very few nearby examples.
Moral:
Is there
Intelligent Life in the Universe?
So, speaking of life, how much of it is there, out there in the Universe?
We can write down a statistical equation to estimate the number of civilizations which currently exist in our Galaxy .
This equation has three parts:
Remember, we seem to be part of this Process Our choice now is which divergent path do we choose? - the long term one or the short term one?
So, here is the equation:
So what should the estimates be?
Well today's in class exercise will find out.
Using This Worksheet let's fill out each value one by one having some dicussion about range of plausibility for the values.
All parameters denoted as F(x) are probabilities and have values between 0 an 1.
Therefore, if you think the probablity is 1 in 10000 for one of these value you would need to enter that as .0001
The value for L, lifetime, is in years. So if you think communicating civilizations live for 10,000 years then you put in 10000 for L.
The value for N(e) is just a number. For our solar system, N(e) = 1. If you think that earth like planets exist in only 1 out of every 10 solar systems then you would input 0.1 as the value for N(e).
After each value is entered, press publish to global view so we can see the results build up.
A preferred Answer?
For the lifetime I adopt the following argument:
Life, All Life is Rare whether its
yours, your neighbors or your neighbors pet slug.