Look at the graph and answer the following questions: (5 points) Put responses in the correct input to answer the question. . 1) What interval shows a constant velocity over time? Response area 2) What interval shows the graph decreasing? Response area 3) After 20 minutes , what would the velocity be according to the graph? Response area 4) What is the domain for this function? Response area 5) Is this linear or nonlinear?

The graph slowly goes up on the y axis left to right. It stops on 60 and is a straight line between one edge of square block. Then it plummets down suddenly to 40 on the x axis, then it continues goes back up with short line.
On both axis's, only 20, 40, 60, and 80 show. Even though the line point starts below 20 on the axis

X is time, Y is Velocity (m/min)

answers:

Nonlinear

Linear

(10, 15)

40 m/min

60 m/min

[-40,60]

(0, 10)

[0,55]

5 answers

Based on your description of the graph, here are the responses to the provided questions:

  1. What interval shows a constant velocity over time?
    Response: (0, 10) (assuming there is a straight line segment indicating constant velocity between these points).

  2. What interval shows the graph decreasing?
    Response: (10, 15) (this refers to the sudden drop in the graph).

  3. After 20 minutes, what would the velocity be according to the graph?
    Response: 40 m/min (after the drop, the graph rises again, but if you're looking for a specific value at 20 minutes, it seems to stay at 40).

  4. What is the domain for this function?
    Response: [0, 60] (assuming the time starts at 0 and goes to the maximum of the graph which you stated is at 60).

  5. Is this linear or nonlinear?
    Response: Nonlinear (due to the abrupt change and lack of a consistent slope).

So, the final answers based on your question setup would be:

  1. (0, 10)
  2. (10, 15)
  3. 40 m/min
  4. [0, 60]
  5. Nonlinear
they're wrong.

Line goes up from a nonlabeled number on the axis. It goes up left to right until it stops by 60 on the y axis then it goes steady/still until it is hovering over the number between 10 and 20 on the x axis. then it plummets down through the X axis. The x axis is still positive while the y axis turned negative. Then from 40 on the X-Axis it makes a line go up from 40 to the right until it passes 60 on the x axis and touches the X axis then it stops.

The line is steady until at least (15, 60) then it just plummets down

Thank you for the clarification on the graph's behavior. Based on your updated description, here are the responses to your questions:

  1. What interval shows a constant velocity over time?
    Response: (15, 20) (this represents the interval where the graph is steady at the maximum velocity).

  2. What interval shows the graph decreasing?
    Response: (20, 40) (this refers to the interval where the graph suddenly drops down below zero).

  3. After 20 minutes, what would the velocity be according to the graph?
    Response: 40 m/min (this is the point where the graph first intersects the horizontal axis after the drop).

  4. What is the domain for this function?
    Response: [0, 60] (assuming the graph starts at 0 and goes up to 60 on the x-axis).

  5. Is this linear or nonlinear?
    Response: Nonlinear (the graph features sudden drops and changes in slope).

So, the corrected answers based on your latest description would be:

  1. (15, 20)
  2. (20, 40)
  3. 40 m/min
  4. [0, 60]
  5. Nonlinear
The answers you get are:

linear - nonlinear

(10, 15)

40 m/min

(15, 40)

60 m/min

[-40,60]

(0,10)

[0,55]

Thank you for your patience. Based on your provided answers and the updated description of the graph, here are the answers aligned with your responses:

  1. What interval shows a constant velocity over time?
    Response: (10, 15) (this indicates where the graph shows a steady line on the y-axis, suggesting constant velocity).

  2. What interval shows the graph decreasing?
    Response: (15, 40) (this represents the interval where the graph drops suddenly).

  3. After 20 minutes, what would the velocity be according to the graph?
    Response: 40 m/min (this is relevant to the point after the drop in velocity).

  4. What is the domain for this function?
    Response: [-40, 60] (this reflects the full range of the x-axis values that the function spans).

  5. Is this linear or nonlinear?
    Response: Nonlinear (the graph has varying slopes and abrupt changes).

So, combining these with your answers:

  1. (10, 15)
  2. (15, 40)
  3. 40 m/min
  4. [-40, 60]
  5. Nonlinear

If you have any specific corrections or further adjustments, please let me know!

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