the height in feet, h, of a model rocket t seconds after launch is given by the equation h(t)=3 + 70t…

the height in feet, h, of a model rocket t seconds after launch is given by the equation h(t)=3 + 70t - 16t². the average rate of change in h(t) between t = 1 second and t = 3 second is 6. what does the average rate of change tell you about the rocket?\nthe rocket is traveling six times as fast when t = 3 than it is when t = 1.\nthe rocket is at a greater height when t = 3 than it is when t = 1.\nthe rocket is 6 feet higher above the ground when t = 3 than it is when t = 1.\nthe rocket is traveling at a constant rate of 6 feet per second between t = 1 and t = 3.

the height in feet, h, of a model rocket t seconds after launch is given by the equation h(t)=3 + 70t - 16t². the average rate of change in h(t) between t = 1 second and t = 3 second is 6. what does the average rate of change tell you about the rocket?\nthe rocket is traveling six times as fast when t = 3 than it is when t = 1.\nthe rocket is at a greater height when t = 3 than it is when t = 1.\nthe rocket is 6 feet higher above the ground when t = 3 than it is when t = 1.\nthe rocket is traveling at a constant rate of 6 feet per second between t = 1 and t = 3.

Answer

Brief Explanations:

The average rate of change of a function over an interval represents the average speed of the change of the function's output (in this case, the height of the rocket) with respect to the input (time). For the height - function of the rocket $h(t)$, an average rate of change of 6 between $t = 1$ and $t=3$ means that, on average, the height of the rocket is changing at a rate of 6 feet per second over that time - interval.

Answer:

The rocket is traveling at a constant rate of 6 feet per second between $t = 1$ and $t = 3$.