In this case, n is 3.

We could write it as n factorial it s a lower case n n factorial over n minus k factorial.

So in this case, n factorial was 7.

So they're both m by n in this case.

In this case k and n are equal to the same thing, so let's just replace that n, that k with an n.

And you could see that the definition of a 3 by 3 determinant is a special case of the general case for an n by n.

In this case, it is 49 square root of 3 N

So what would be the value in this case? You have 50 N over 49 square root of 3 N

But even in this case, n would have to be, in the smallest case, it would be 7.5.

So we did it for the 2 by 2 case, we just did it for the 3 by 3 case. Might as well do it for the n by n case so we know that it works.

n for Special Hardship Case shelters and construct ion of boundarie s (Netherla

So everything below the main diagonal is a 0, just like this one, but we're doing it in the general n by n case.

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So you have to be very careful. This is only for a two by two case. You'll find out if this was an n by n matrix that this would have been k to the n.

Let me show you the 3 by 3 case, and I think it'll be a little bit more general. And then we'll go to n by n.

Well in everything it's n minus 1 thing less than the spot number in our case.

Well that, the binomial theorem tells us that, let's see, the first term is going to be Well what's n, first of all? n is 4 in this case.

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or n members, or cardinality of n.

So if this is n by n, these each are going to be n minus 1 by n minus 1.

So n factorial divided by n minus 1 factorial, that's just equal to n.

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So there is my n by n matrix.

So instead of just adding N plus 1 N times, we could say that this is just N times N plus 1.

That's the derivative of x to the n. n times x to the n minus 1.

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Let me just write that down. n choose n.

For each person in room, set n n 1.

If 1 person remains unpaired, set n n 1.

It can have n rows, n times a columns.

This n is the same thing as that n.

It's some constant times 'n'. m some constant n

Resolution N

n 2,3,4...).

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Wilton, N.