I'm staying.

Well just on this simple diagram we have 8 million

And that and that cancel out, and the negatives cancel out.

The right hand side, I got rid of that 6y.

And we are left with

Now if you divide this term by 3y, all you're

If I had 3 of something, and I take away 1 of them, if I take away 1 of them, I'm left with 2 of that something.

There's some leftover food in the fridge.

We have 2 times 1 2, that cancels out.

We subtract the green expression from the light blue expression and we're left with this.

Well, this x plus two and this x plus two will cancel out.

Down here we can factor out a 2x let me make it in that same color. We can factor out a 2x plus 5.

This is 1 million, this is 750,000.

So, it's logical that you'd have one there, on the minor road entering the major.

E can be rewritten by INT. E can be rewritten by INT.

And then something very dramatic happened.

If we subtract 2 from both sides, we are going to be left with on the left hand side we're going to be left with negative 7x.

We see 2 goes into 13 six times, 6 times 2 is 12, you subtract that from that, you get a remainder of 1.

Following urination I feel as though I still have to go more.

If we canceled these out, you're just left with

LADY CAPULET We follow thee. Exit Servant.

So when y is equal to negative 1, you're just left with x minus 1 squared over 16 is equal to 1.

l'm staying here, doctor.

67 00 03 31,85 gt 00 03 34 33 minus 32 is 1, 16.

And all of those have parentheses around it.

Subtract that from that, so we could or we could just add the negative and then we have 4x minus 8, x goes into 4x four times, 4 times x minus 2 is 4x minus 8, and there's no remainder, and this is further confirmation that x minus 2 definitely was a factor of x to the third minus 8 and the other factor is this right here. x squared plus 2x plus 4 times x minus 2 is equal to x to the third minus 8.

And you might already be seeing that it's going to factor into s plus it.

PCBs accumulate.

We can subtract 49 from both sides of this equation.

So let's subtract 3 from both sides of this equation.

So we're subtracting 3 from that side, and subtracting 3 from the right side.

What this in '?

We need to know if you're staying, sir.

You have six minutes to return to the bus.

We can't just erase them, but we can forward them back into the surviving matrix by the following simple operation we take the surviving matrix to be called omega prime and the surviving vector to be called X prime, and you can get omega prime and X prime by using the function take that is in your own matrix library.

I'll leave the rest to you.

So if I subtract 1 from both sides of this equation, what do I have?

I'm sorry, sir. We, uh, just didn't have enough control over the situation.

What does this become?

You have to subtract.

Will I have a scar?

So he'll just say, I have a purple hat.

9 times.

Yeah. sir?

I'm afraid the outside system will still have control in eight seconds.