Inversed Subtract

Subtract

Afterwards, we have about a dozen or so binary rules.

Minus

Here I added the 5, kind of, on the same line.

It's equal to 3.

Actually, we could've had another 27 in there.

0 27 is 0.

And then to go from 3 to negative 3, well, we subtracted 6 again.

Paint with curves

Right?

Substract from memory

That's always the simplest type of pattern.

We're just adding and subtracting from both sides, in this case, subtracting.

Enable Subtraction

And we do the same algebra.

Which is the same thing as twelve point two two two on and on and on.

We still have a greater than sign.

Do not let CARE for Kids be something that's cut out.

6 2 is 12, 4 is 16.

Because we're subtracting a positive number from this.

We had originally invested, in last year's money, 100. We had originally invested 100.

All we're doing is simplifying the sides, or adding and subtracting from them.

Those are all binary operators.

Then to go from 9 to 3, well, we subtracted 6 again.

It's worth 10,000.

So that's d1, right there. d1.

is equal to 6 times Alice's velocity minus 100.

You have a less than or equal sign.

The third term is going to be 12 from the first term, or negative 6 subtracted twice.

Now, I like to get all my x terms on the left hand side, so let's subtract 8x from both sides of this equation.

So vector b looks like that 0, 3.

And we need to figure out these focal distances.

This is 15.

Subtract one from both sides this comes 0.

That will give us the output we expect.

5 times 9 is 45.

Fair enough?

And then you can just do your subtraction

minus 2 times 6. We're subtracting a 6 twice.

Well because that way I've got a, a positive coefficient on, in terms of y.

I have 40,000 even though people think there's 90,000.

Well, that was wrong.

We'll do it onto the left hand side.

First problem I have here is 33,220 minus 399.