Never satisfies.

So it's satisfies the two things that we need for the problem to be an np.

So what satisfies both?

Hopefully that satisfies you.

But hopefully that satisfies you.

So 3 comma 3 satisfies the top equation.

That neither nourishes, nor satisfies hunger.

It satisfies both of these equations.

That's what satisfies our initial condition.

So let's find the function that satisfies this equation.

And let's see if it satisfies the bottom equation.

We'll know what number satisfies this equation.

That definitely satisfies the first inequality. Lets see the second one.

What is it that satisfies your aesthetic sense?

So there's no x that satisfies this equation.

You're saying what function satisfies this differential equation.

With 2 equally likely events, satisfies being Heads

So it actually satisfies both of these inequalities.

Resolving a differential equation means finding the functions that satisfies it.

So is there a unique triangle that satisfies the given conditions?

You have found more than one solution that satisfies the system.

The answer is No as it satisfies the first equation, but not the second.

Everything that satisfies this first equation is on this green line right here, and everything that satisfies this purple equation is on the purple line right there.

Is there a point or coordinate that satisfies both equations?

Z. So 1 is the identity operation and so it satisfies this equation.

They say, you have found more than one solution that satisfies the system.

what satisfies him? what satisfies him comes long and low and drives on four wheels, drapes nice and smooth around the shoulders, fits easy, comes from expensive shops

So the way to think about it is, is that this point satisfies this equation.

They're telling us that you have found more than one solution that satisfies the system.

What is an x, y pair that satisfies both of these equations?

That every point that satisfies this equation actually falls on this line.

Now they say, Is there a unique triangle that satisfies this condition?

Daikon now takes the trace, looks at all the variables, and checks which variable satisfies this pattern.

Let's see whether the definition at least satisfies some intuitive properties that we want it to.

The solution of this is going to be a y of x, that satisfies this equation.

But not anything that satisfies this one is going to satisfy that one.

So the end result is that this is equivalent to just returning 0, which satisfies the problem constraints.

And now I filled in the nodes of the tree with values in a way that satisfies the heap property.

Nothing satisfies both of these, but there are things that satisfy both of these.

So, if x is equal to 8, let's show that it satisfies this equation.

If x 1 amp y 7 we will test if it satisfies this equation.

We have 3 ( 1) 7 11 ? Put ? as i don't know if it satisfies.

The schools need you. The teachers need you.

Now, in terms of unknown, I've said that only hide and go seek satisfies that.

I need the algorithm. Mark... I need the algorithm.