Asked by Anonymous
Describe a real world relationship between the area of a rectangle and its width, as the width varies and the length at the same time. Sketch a graph to show the relationship.
So far, I have that even when the width increases, the width times the length always equals the area. Am I missing anything? How do I sketch a graph?
So far, I have that even when the width increases, the width times the length always equals the area. Am I missing anything? How do I sketch a graph?
Answers
Answered by
Steve
assertion is true, but it's tough to sketch, since the area is a function of two variables, requiring a 3-D graph.
Answered by
Anonymous
How can I sketch this? I have to do it on paper.
Answered by
Steve
only way is to have a fixed value for one of the variables.
For instance, if the area remains constant, then if the sides are x and y, you have (if the area is, say, 20)
xy = 20
y = 20/x
Now plot a few points and you will see how the curve looks.
For instance, if the area remains constant, then if the sides are x and y, you have (if the area is, say, 20)
xy = 20
y = 20/x
Now plot a few points and you will see how the curve looks.
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