By looking around you, perhaps reading a newspaper once in a while.
There is a similar question which was answered as graph of real numbers. It could also be a graph of the line y=0, or a graph of the x-axis.
A circle graph is a pie chart
With great difficulty. There is no real way of discerning how many observations there are or how far apart they are along the horizontal axis.
Well real life examples of a line graph can be the comparison of people in your city per day, or the amount of words you write in a different time. There are so many real life actions that can be put into a basic line graph to be compared. Or maybe how long it takes for you to type, that's another example.
The graph of imaginary numbers takes two axes. A part for the real part and the i part.
The equator is an imaginary line in the real world
I believe that a vertical line of a graph is simply X=any real number. Real Number- a rational number or the limit o a sequence of any rational numbers, not to be confused with a complex number.
No. If you graph it, it doesn't. No line is horizontal unless the equation is y=A, where A is any real number.
There is hard to find a line in the real world, since a line goes on forever in both directions, but an example of a plane is the universe, sine it does on forever on all directions. A line segment can be found since it has 2 endpoints. A horizon represents a lin ebeause it goes on and on in either direction
a scale is the graph on a map that compares how big it is on the map compared to the real world. :) your welcome
It's tempting to say a line (or possibly an edge) graph, but a line graph has two axes. Graph theory can get "abstractive" real quick. And we don't need all that "clique" stuff, do we? The counting numbers are the integers. They include all the positive integers and all the negative integers and zero. (That's three sets of numbers in the set of integers. And one of the sets, the set with zero in it, has only one member.) Let's try something a little different. We often talk about the real number line as a way to "graph" the integers. Heck, they're all there. So are all the other real numbers, but those counting numbers are still on the real number line. The source of the difficulty here may be that it is "unclear" to ask what type of graph is used to show the counting numbers instead of just saying, "What is used to show the counting numbers?" The answer to that question is usually a simple one. "We use the real number line to show the counting numbers."
It is a representation where the distance from a reference point - the origin - represents the value of the number.