Let's put this into action.

The measurement has a mean of nu and a covariance of r squared.

So how would we measure, how much would we say the CPl U has grown?

This is just applying this formula over here.

We average 8 hour's work a day.

One minute, 26.5 seconds 108.5 miles an hour.

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

Or you could say this is 62 .

Five hour commute to work.

95. 1 miles an hour.

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,

I sleep six hours a day on average.

And also the use of a set of prespecified benchmarks.

Today, the average Korean works a thousand hours more a year than the average German a thousand.

I'd say I've been getting about five hours for the last two decades.

I study English two hours a day on an average.

Okay. I do too.

The answer is over here in the middle.

Average

The answer for the new mean is just the one in the middle, and reason is both weights over here are equivalent, so we take the mean between mu and nu, which is 11.

I study English two hours a day on an average.

Do you realize that you, TED users, spend an average of 52 minutes per day in traffic, wasting your time on your daily commute?

So, for example, in the sorting problem, one thing you could do, although it's not what we do here.

Or it made them have higher kinetic energy, or higher average kinetic engery, and that's what temperature is a measure of average kinetic energy.

He was an average sort of guy. The image of us all.

Another for test B. Again we had 40 athletes do the test initially and then the same 40 came back.

Attach the candle to the wall so the wax doesn't drip onto the table.

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By average

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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.

Average

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