So if you have 50 of the shares, you can put yourself on the board.

We have 5 1 by 1 squares this way and 7 this way. So I'm going to try my best to draw it neatly. So that's 1, 3, 3, 4, 5, 6, and then 7.

I could put the minus here, that'll make it look messy, I could put the minus here that'll make it messy or I could just put minus here and make these minuses cancel out and I get a plus here.

You can stow these iPads anywhere in the vehicle on the seats or even under the seats.

Sounds good. Since it's blue, it'll feel fresh.

Then you categorize it, then you file it, put that file in a filing cabinet, put it in your office and you can make a living doing it.

This out here is the bigger side.

So we are going to be careful to use parentheses when we do, when we put some of these together.

So going along one of the sides, if we just go along one of the sides like this, you could put 7 just along one side just like that. And then over here, how many can we see? We see that's 1 row.

And that's 2 rows. Then we have 3 rows and then 4 rows and then 5 rows. 1, 2, 3, 4, 5.

The slope looks like this.

And to make it all work out like that, what we do is we throw a zero down here.

I did have cost. I'm using an asset up.

perhaps we can make a financial arrangement.

Put it down now!

Put it this way

So I want all of these expressed in j, so let's just solve each of these for o in terms of j, solve for y in terms of j, solve for m in terms of j, and then we can substitute back over here.

We'll figure it out first, but you always have to write it second.

That guides you back to the location that you want to remember.

Besides, remember that she had resolved to use it within a few days.

Five times six is thirty.

So that's twenty plus one hundred.

Plus four is fifty three.

We could put it over here.

Now we take D and E and put them into crawled.

All this is right here is all of these terms multiplied by r, and I just put them under the same exponent.

So three times six is equal to eighteen.

You could say this is the same thing as 10 minus 5z over 11.

We have to add that condition because this by itself is defined at x is equal to negative 1.

So I'll put the y's on the left hand side, instead of keep telling you that I've switched them.

We have the equation 3 4x plus 2 is equal to 3 8x minus 4.

It's going to be able to this.

So your directrix is going to be right there.

So let's just think this through x times y.

And in App Engine you can basically define app.yaml.

Put this on.

It is capital, right?

If we just extend the two lines like this, let me see if

In my case, I've just called it Static.

And I have to subtract z0, 1, and 2 from the corresponding robot poses and add them all up back to the last pose.

There is a place where you can.

So we're going to evaluate this as it adds to infinity and then subtract from that evaluated at 0.

Besides, remember that she had resolved to use it within a few days.

And I just wonder in which order I've put them in, so I might put the first one here, the first one here, the first one here.

You could almost view it as we're multiplying two hundred thirty five, not by four, but we're multiplying it by forty, and that's why we put that zero there.