Then it goes slightly negative, even more negative, even more negative.

Negative two is here. It's more negative than negative two.

This is is more negative than negative one.

Well, all of a sudden, negative 2 is more negative than negative 1.

The more and more negative, the more you lose.

Negative 10 minus 2 would be negative 12 because you'd be going more negative.

And that was more negative than right here, which is more negative than right there.

I should change this to more, more negative.

Then it goes more negative.

It becomes even more negative.

It's flattish there, it gets negative, more negative, more negative, until the inflection point, and then it starts increasing again, because we go back to concave upwards.

This is more negative than this is.

Our graph of our function is gonna get more and more negative

And even more interesting, what it means to multiply a negative number times a negative number.

The slope is really negative there, little less negative, goes to 0, and then keeps increasing, becomes more positive, even more positive slope there.

Then your slope becomes a little bit less, then it becomes 0, then it becomes a little bit more negative, then it becomes more negative.

and it took my mind a second to convert that double negative into a much more horrifying negative.

And then if you multiply it by a negative one more time it becomes a negative number again.

The functions becomes more...infinetely negative as x aproaches 0.

Let's go negative, negative 1, negative 2, negative 3, negative 4, negative 5, negative 6.

If something is larger, when you take the negative of both of it, it'll be more negative, or vice versa.

If you viewed it in the more negative light, it's like,

You're just going to get more and more negative as you get away from your vertex.

Negative 10, negative 9, negative 8, negative 7.

I stopped walking, and it took my mind a second to convert that double negative into a much more horrifying negative.

It goes from very positive, to less positive, to less positive, to zero, to slightly negative, to more negative, to very negative, so it just decreases the whole time.

For example, falling home prices put more families in negative equity mortgages worth more than the home.

Negative 5. Negative 6. Negative 7.

But it also cannot be any more negative than negative 2 and 1 2, and we saw that in the last few videos.

Certain individuals, however, are more susceptible to the negative effects of its use.

So we are going to go a little bit more negative than 0.5.

In other words, negative nominal rates merely make your return more negative than it already was. Investors accept negative returns for the convenience of holding cash balances, so, in a sense, there is nothing new about negative nominal interest rates.

Well, over the past decade, we have observed three main negative consequences to offering people more and more choices.

This is negative 1, negative 2, negative 3.

Let's see, if you do 3 and 15, 3 and negative 15, or negative 3 and 15, those are way more than 4 apart.

If x is negative 7, so it's negative 1. Negative 2. Negative 3.

Negative 1, negative 1.5.

Negative 1, negative 2.

Negative 4, negative 4.

Negative 1, negative 1.

So negative B, so it's negative times negative 9.

And negative 7 plus negative 7 is negative 14.

This is x is equal to negative 1, negative 2, negative 3, negative 4.

This is y is equal to negative 1, negative 2, negative 3, negative 4.

3 times negative 5 is negative 15, 3 plus negative 5 is negative 2.