Well, they both have the common factor of one.

They were both workers in one of William's sweatshops.

They both have one 2.

They both have one 5 that's one 5, one 5.

Both are waterfront communities that host both industries and residents in close proximity of one another.

They both have one u, one u there, one u there.

Well, it turns out one is a common factor of both.

However, while both of these are okay, so is this one.

One kind of token feeds only the partner who chooses, the other one feeds both of them.

I can afford one, but not both.

They both have one 2 right there.

Both parties invoke one nation under God.

For one thing, both were very real.

One table serves both granddad and grandchild

Once again one of the great minds, in both math and philosophy.

So we multiply both sides of the equation by negative one six.

And actually one of them represents both a heart and a jack.

Both of you.

Both of you.

Subtract one from both sides this comes 0.

If you multiply both sides by one five.

So we multiply both sides by one third.

Only one character made it onto both lists

You both won. I congratulate both of you.

And on both occasions, you know, one of us was missing the tie.

So, just to simplify, let's divide both sides of this one by 15.

Just one more for the both of us while we talk this over.

We just multiply both sides times negative one five. Negative one five.

One in a million, one in a billion they're both almost never.

Lord of both the Easts, and Lord of both the Wests!

But both of these are true, both are important.

Both tried one experiment after another, helping each other.

And this one right here both 1s are negative.

Why don't we multiply both sides by one third?

In both cases, we have one parameter named x.

Let's do both and see which one is better.

So we add one edge for each variable connecting the pair of literals that can't both be true and both be false.

So one way to solve these systems of equations is to graph both lines, both equations, and then look at their intersection.

This one has two, but only this one has one, and they both have at least one v.

So this looks true they both seems to be approaching a limit of one

It can't be both 61 and 69. It has to be one of them.

They both have a g value of one, so it doesn't make a difference.

That means that one or both of them have to be equal to 0.

And the easiest one I can think of is multiply both sides by 3.

little bit of both.