To determine which solutions apply to the graph you described, we would typically look for the x-values where the curve intersects the x-axis (where the function value is zero). However, you mentioned a point at (0.2, 15), which means that at \( x = 0.2 \), the value of the function is 15, not zero. Since you did not provide other specific points from the graph, let’s analyze the options based on common practices for determining solutions:
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x = −15: This is unlikely, as it doesn’t seem related to the provided point.
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x = 2.5: We cannot derive this solution without more context from the graph, but it's possible as a potential intersection point if there's another feature of the graph.
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x = −3: Similar to above, no information points to this being the case.
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x = −2.5: Again, not enough context given to suggest this is a solution.
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x = 3: As with the others, no information suggests that x = 3 is an intersection or solution.
Without visual data of the graph or additional points, it’s impossible to definitively select the correct solutions based on the options provided. If the graph only shows the point (0.2, 15), that does not give us any clear solutions representing the x-intercepts of the curve.
Please provide more information from the graph, such as where it intersects the x-axis, for better assistance.
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