We have 2 and 7 8.

That happens in less than 2 of our missions.

The other situation is x plus 2 being less than 0.

Solving for x, adding 1 to both sides, x is less than 1.

You just subtract 2 from both sides.

I would say that the converse is true.

less than 2 and 1 2, that means that the distance from x to 0 is less than 2 and 1 2.

Yes, the answer is 2.

Well, it's a minimizing node, so the least it could be is 2.

It has to be greater than negative 2 and 1 2 right there.

Same drill.

Each tile costs 3, and he wants to spend less than 1,000.

And that's exactly what these two statements are saying. x has to be less than 2 and 1 2, and it has to be greater than negative 2 and 1 2.

Less than 1MiB

I mean 0 minus 5.

Minus 100 minus 5.

5 minus 5.

You under 16?

Less than a minute.

So let me put it this way.

Recent technologies like the PC, the web, cell phones were under a decade.

It's crazy.

So the same drill.

Or divide both sides of this by 8, and you're left with r has to be greater than 3 8.

You have 0, minus 1, minus 2.

So 3x is going to be the total cost of purchasing the tiles.

And then another situation where let me do that in a different color.

If I were to tell you that 1 is less than 2, I think you would agree with that.

I mean this is over a four year period.

Cookie is under 5 years old.

If we say x is positive, then definitely.

If you give me any number in this interval, its absolute value is going to be less than 7 and 1 2 because all of these numbers are less than 7 and 1 2 away from 0.

So if I were to rewrite it, we get 2r minus 3 and 1 4 is the same thing as 3 times 4 is 12, plus 1 is 13.

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

This is the way we treat people as responsible adults.

But we're taking the absolute value of it, so we take the absolute value of it, which is equal to 1 and 1 4, which is indeed less than 2 and 1 2.

It is not possible to create a game with fewer than 2 players.

The log base 2 of x is 0 for 1, 1 for 2, 2 for 4, 3 for 8, and 4 for 16, and so on.

I just swapped the two sides.

And I'll write and like that.

So this is the only constraint we have to worry about.

Now over here, subtract 3 from both sides.

And where do they come from?

These two numbers are exactly 2 and 1 2 away from 0, because both of their absolute values is 2 and 1 2.

Same thing true for negative 7 and 1 2, the absolute value, it's exactly 7 and 1 2 away.