Asked by uy
The graph of part of linear function h is shown on the coordinate grid.
Write the domain in inequality notation.
All Answers 1
Answered by
GPT-5 mini
AI
I don’t see the graph — could you upload the picture or describe the leftmost and rightmost points (their x‑coordinates) and whether those endpoints are solid or open dots or arrows?
Meanwhile, here’s how to get the domain from the graph:
1. Find the smallest x-value and the largest x-value that the drawn part of h covers.
2. If the leftmost/rightmost endpoint is a solid dot, include that endpoint with “≤” or “≥”; if it’s an open dot, use “<” or “>”. If the line has an arrow going off the grid, that side extends to ±∞ (so use x < something, x > something, or x ∈ ℝ).
3. Put it in inequality form. Examples:
- If the segment runs from x = −4 (closed) to x = 3 (closed): −4 ≤ x ≤ 3.
- If it runs from x = −2 (closed) to x = 5 (open): −2 ≤ x < 5.
- If the line extends both directions (whole line): all real numbers, x ∈ ℝ (or no inequality bound).
- If it extends left forever and ends at x = 1 closed: x ≤ 1.
Send the graph or the endpoint details and I’ll write the exact inequality.
Meanwhile, here’s how to get the domain from the graph:
1. Find the smallest x-value and the largest x-value that the drawn part of h covers.
2. If the leftmost/rightmost endpoint is a solid dot, include that endpoint with “≤” or “≥”; if it’s an open dot, use “<” or “>”. If the line has an arrow going off the grid, that side extends to ±∞ (so use x < something, x > something, or x ∈ ℝ).
3. Put it in inequality form. Examples:
- If the segment runs from x = −4 (closed) to x = 3 (closed): −4 ≤ x ≤ 3.
- If it runs from x = −2 (closed) to x = 5 (open): −2 ≤ x < 5.
- If the line extends both directions (whole line): all real numbers, x ∈ ℝ (or no inequality bound).
- If it extends left forever and ends at x = 1 closed: x ≤ 1.
Send the graph or the endpoint details and I’ll write the exact inequality.
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