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Because the graph starts at -3 and ends at 3 on the x-axis. So, the domain (x) is -3 ≤ x ≤ 3. Finding the range : In the given graph, the possible values of y are -3, -2, -1, 0, 1, 2, 3 there are spread

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Long over due. This video contains three examples of how to find the domain and range from a graph. Evaluate a Function from a Graphhttp://youtu.be/1BfRY7jcj

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The math equation is 4+4.

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Solution: This is a quadratic graph, so it stretches horizontally from negative infinity to positive infinity. That means that the domain is all real numbers of x. We also see that the graph extends vertically from 5 to positive infinity.

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The range here is going to be, we could say f(x) is a member of the real numbers such that f(x) does not equal zero. f(x) does not equal zero. So the domain is all real numbers except for zero, the range is all real numbers except for zero. So the big takeaway here is the range

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The best thing you can do is plot the graph and inspect it or convert it into a table of numerical values to find the range of possible outputs. With your plotted graph, you can either visually inspect it to see the range of y

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