The graph of f(t) models the height, in feet, that a bee is flying above the ground with respect to
the time it traveled in t seconds
State all time intervals when the bee's flight is constant. Explain your reasoning.

The graph of ft models the height in feet that a bee is flying above the ground with respect to the time it traveled in t seconds State all time intervals when class=

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Answer:

2 to 6 is constant. 14 to 15 is constant. The height characterized by the line remains straight.

Step-by-step explanation:

Looking at the graph, we can identify the x axis which is time, and the y axis which is the height. Now, as the height increases or decreases, so does the line as it goes higher or lower. Now, when the question asks what constant means, it is asking where during the graph is the height the same. We can see that it is the same when the height does not change over time, which is from 2 to 6. The height remains the same, therefore there is no change and the height is constant.

In the intervals 2 ≤ t ≤ 6 and 14 ≤ t ≤ 15, bee was flying at a constant height.

         From the graph attached, height of the bee is represented on y-axis and time on the x-axis,

A straight line parallel to x-axis (time) will represent the constant value of the the height of the bee.

From t = 2 sec to t = 6 sec and from t = 14 sec to t = 15 sec bee was at the constant height y = 1 feet and 2 feet respectively.

        Therefore, in the intervals 2 ≤ t ≤ 6 and 14 ≤ t ≤ 15, bee was flying at a constant height.

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