Let's graph it on the number line.

Graph the solution on a number line.

On the first line, we create an empty graph.

Now if we were to graph these solutions on the number line, if we were to graph the two solutions on a number line

So if you ever want to graph a line it's really easy.

We're told to graph all possible values for h on the number line.

So this red line right here is the graph that depicts this first constraint.

And if we were to graph it, let me draw the number line here.

You draw any vertical line here and you're going to intersect the graph twice.

Any time you draw a vertical line, it will only intersect the graph once.

Let's say let me draw a graph, and I'll use the line tool so it's a reasonably neat graph that's the x axis there.

And the line that separates the space between the left and right cluster center is the equidistant line, often called a Voronoi graph.

And if we wanted to graph it on the number line let me draw a number line right here, a real simple one.

I put 49 famous computers on this logarithmic graph by the way, a straight line on a logarithmic graph is exponential growth that's another exponential.

Graph

But this gives you good intuitive feel, I think, what a graph of a line is.

At no point on this graph can I draw a vertical line and it intersects it twice.

Let me graph y equals x. y equals x. y equals x is that line right there.

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So once again, I can graph it on the number line. x is greater than 1 right there.

If the point, when you graph the point, does lie on the line, it would be a solution.

Another graph type worth mentioning is a tree graph.

So we look at a linear graph that best describes the data you get this dashed line over here.

Points in just R, or we could just say R1, you could just graph those on a number line.

I can have a number line like that, and if I had to graph pi, you know, that's 0.

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Let's graph them.

So let's graph.

Let's graph it.