I'll draw a downwards sloping line.

And in general, it's upwardly sloping.

The slope is now downwards sloping.

Which makes sense, because we're downward sloping.

But it's not sloping downward that fast.

It's a slightly less downward sloping line.

It was sloping up much, much, much faster.

I know this is a downwards sloping line.

They both display a negatively sloping somewhat linear relationship.

It's downward sloping at a slope of one two.

And we can already see that this is a downward sloping line.

It makes sense because it's a downward sloping line, but it's not too steep.

Alexander Rose came up with this idea of a spiraloid tower with continuous sloping ramps.

It benefited from a magnificent position on the western side of a gently sloping hill.

So notice here, once again, we're upward sloping and that's because this 1 2 is positive.

And then the downward sloping asymptote we could say is y is equal to minus b over a x.

But we're not sloping we're not moving up as quickly as when we had y equals 2x. y equals 2x looked something like this.

And you go see over here, it will be downward sloping, because if you move in the positive x direction, we have to go down.

I'll show you how to figure out all this, I just want to give you an intuitive sense of what sloping and y intercept is.

The more we go down in this situation, for every step we move to the right, the more downward sloping we'll be the more negative of a slope we'll have. so that's slope.