One minute, 26.5 seconds 108.5 miles an hour.

95. 1 miles an hour.

Well, at 10 seconds per 3,000 cars, that's 8.3 hours per day.

Average

We average 8 hour's work a day.

Suppose all the salaries in my company Udacity are normally distributed.

Mean

Average Score

Average bitrate

By average

Average value

Mean Score

Average bitrate

Average bitrate

Average Bitrate

Mean

So you know a distribution is perfectly normal if it's, if it has this bell shape and if it's symmetrical around the mean.

What happens if there's no correlation?

So, intuitively speaking, the formulas are really easy.

One is, what is the time, on average, you're taking in attempting to solve these puzzles?

Average

Average Rating

Average speed

Moving average

Mean velocity

Mean height

Mean height

Now what happens when you change the standard deviation.

It's in the straight middle, because these two variances are the same, so we just average the means.

We know that the average after four exams, at four exams, is equal to 84.

Um, but sometimes, you do see, if you rely on the Summary

He studied ten hours a day on average.

He studies ten hours a day on average.

You mentioned that you're looking over old code and refactoring it, and I'm just wondering throughout your average day,

Average

Plot average

Average bitrate value

Mean Removal

Mean of the distribution

less than 17.17 minus the mean, which is less than 2.13.

So what is the mean over here?

Now what's the distance now we've got a 1 and what's the difference between 1 and the mean?

Five hour commute to work.

And what they do is they average out all of the numbers from all of those analysts.

And at t 1 it is fairly straightforward.