139k views
4 votes
Draw a graph that is increasing, constant, then decreasing. Explain how you know where to draw the graph given this criteria.

1 Answer

3 votes

A graph that is increasing, constant, and then decreasing could represent a quadratic function or a similar curve.

Step-by-step explanation:

  • Increasing Segment: The left part of the graph slopes upward, indicating an increasing portion. This could be a linear or quadratic function.
  • Constant Segment: The middle part of the graph is flat, suggesting a constant value. This could be a horizontal line or a plateau in the function.
  • Decreasing Segment: The right part of the graph slopes downward, indicating a decreasing portion. This could again be a linear or quadratic function.

The exact placement and shape of the graph would depend on the specific mathematical expression defining the function. If it's a quadratic function, for instance, the vertex of the parabola would correspond to the maximum point of the curve. If it's a linear function, the graph would be a straight line.

To draw the graph, consider the points where the function is increasing, constant, and decreasing, and then sketch a curve that connects those points smoothly, following the overall trend specified by the criteria.

Draw a graph that is increasing, constant, then decreasing. Explain how you know where-example-1
User Deanie
by
8.3k points

No related questions found

Welcome to QAmmunity.org, where you can ask questions and receive answers from other members of our community.

9.4m questions

12.2m answers

Categories