describes h(x), the height of a part of a rollercoster track,where x is the horizontal distance in feet from the center of this section of the track. The towers that support this part of the track are the same height and are 150 feet apart .Which is the best estiamate of the height of the towers?

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To estimate the height of the towers, we need to understand the pattern or equation that represents the height of the roller coaster track as it relates to the horizontal distance from the center of the track.

In this case, we are told that the towers supporting the track are the same height and are 150 feet apart. This suggests that the height of the track may have a repetitive pattern or symmetry to it.

Let's analyze the information we have:

- The towers are the same height: This means that the height of the track likely stays constant between each tower pair.

- The towers are 150 feet apart: This distance gives us a clue about the period or length of a cycle in the track's pattern. In other words, there is a repetition every 150 feet.

Given this information, we can infer that the height of the track likely alternates between a high point and a low point, repeating every 150 feet.

To estimate the height of the towers, we need to determine the difference between the high and low points of the track. Since we don't have specific values for the heights, we can make an assumption or estimation. Let's say the difference between the high and low points is 100 feet.

With this information, we can estimate that the height of the towers is approximately halfway between the high and low points, or halfway between the assumed difference of 100 feet. Therefore, the best estimate of the height of the towers would be:

Height of the towers ≈ (100 feet) / 2 = 50 feet.