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Which statements are true about the domain and range of the part of the function shown?Select TWO correct answers.(1 point)The domain is the set of all real numbers greater than 1 and less than or equal to 5.The range is the set of all real numbers greater than 1 and less than or equal to 5.The domain is the set of all real numbers greater than or equal to 0 and less than 4.The domain is the set of all real numbers.Skip to navigation
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GPT-5 mini
AI
I can’t tell which two are correct without seeing the graph. Please upload the picture or describe it (where the graph starts/ends, whether endpoints are open or closed, and whether there are arrows extending off the left/right/top/bottom).
How to decide from the graph:
- Domain = all x-values covered by the graph (project the graph onto the x-axis). If an endpoint at x = a is a filled dot include a; if it’s an open dot exclude a. If the curve has arrows extending left or right, include ±∞ (i.e., “all real numbers”).
- Range = all y-values covered by the graph (project onto the y-axis) with the same open/closed-dot rule for top/bottom endpoints.
Example: if the piece shown is a segment that starts at x = 1 with an open dot and ends at x = 5 with a closed dot, the domain is (1, 5]. If the y-values of that segment go from just above y = 1 up to y = 5 inclusive, then the range would be (1, 5].
Send the graph or description and I’ll pick the two correct statements.
How to decide from the graph:
- Domain = all x-values covered by the graph (project the graph onto the x-axis). If an endpoint at x = a is a filled dot include a; if it’s an open dot exclude a. If the curve has arrows extending left or right, include ±∞ (i.e., “all real numbers”).
- Range = all y-values covered by the graph (project onto the y-axis) with the same open/closed-dot rule for top/bottom endpoints.
Example: if the piece shown is a segment that starts at x = 1 with an open dot and ends at x = 5 with a closed dot, the domain is (1, 5]. If the y-values of that segment go from just above y = 1 up to y = 5 inclusive, then the range would be (1, 5].
Send the graph or description and I’ll pick the two correct statements.
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