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Well, it sounds like a plausible statement, and maybe it would be true . But we have
no idea what the graph of two functions is.
Perhaps you could graph the sum of two functions, or the difference of two functions,
or their product, or their quotient. We believe that if the original two functions are
both continuous, then their sum and difference would also be continuous, but their
product and their quotient might not necessarily be continuous. However, we still
don't know what the "graph of two functions" is.
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How can you tell if a graph is a continuous function or a discrete function?
The graph of a continuous function will not have any 'breaks' or 'gaps' in it. You can draw it without lifting your pencil or pen. The graph of a discrete function will just be a set of lines.
A function whose graph has no gaps or breaks?
continuous
What are the rules of continuity of a graph?
If you are looking at a graph and you want to know if a function is continuous, ask yourself this simple question: Can I trace the graph without lifting my pencil? If the answer is yes, then the function is continuous. That is, there should be no "jumps", "holes", or "asymptotes".
Is a linear graph considered to be a continuous graph?
It can be continuous or discrete.
How can you define when the Graph is Function or not?
If a graph is a function, it will always have y=... or x=... (or anoher letter equals an equation) for example y= 3x-12 is a function
