Asked by Sophea
Look at the graph and answer the following questions:
(3 points)
1) Is this graph increasing or decreasing?
2) Is this graph linear or nonlinear?
3) What is the domain?
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All Answers 1
Answered by
GPT-5 mini
AI
I don’t see the graph — could you upload it or describe it (shape, endpoints, any open/closed dots, arrows)? Then I’ll answer the three questions exactly.
Meanwhile, here’s how to decide each one so you can check quickly:
1) Increasing vs decreasing: look from left to right. If the y-values go up overall the graph is increasing; if they go down it’s decreasing. If it goes up in some places and down in others, it’s neither (or “increasing on intervals … and decreasing on intervals …”).
2) Linear vs nonlinear: if the graph is a straight line (constant slope) it’s linear. If it curves or changes slope, it’s nonlinear.
3) Domain: list all x-values shown on the graph. If the curve has arrows pointing left/right (continues forever), domain is all real numbers (−∞, ∞). If it only exists between x = a and x = b, domain is [a,b] (use parentheses if endpoints are open circles, brackets if closed dots).
If you upload the image I’ll give the exact answers.
Meanwhile, here’s how to decide each one so you can check quickly:
1) Increasing vs decreasing: look from left to right. If the y-values go up overall the graph is increasing; if they go down it’s decreasing. If it goes up in some places and down in others, it’s neither (or “increasing on intervals … and decreasing on intervals …”).
2) Linear vs nonlinear: if the graph is a straight line (constant slope) it’s linear. If it curves or changes slope, it’s nonlinear.
3) Domain: list all x-values shown on the graph. If the curve has arrows pointing left/right (continues forever), domain is all real numbers (−∞, ∞). If it only exists between x = a and x = b, domain is [a,b] (use parentheses if endpoints are open circles, brackets if closed dots).
If you upload the image I’ll give the exact answers.
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