Suppose a car driven by Emma G. passes a crosswalk while driving at a constant speed of 5 meters per second and continues driving at this constant speed. Let t represent the number of seconds since the car passed the crosswalk and let d represent the car's distance from the crosswalk (in meters). How much did the car's distance (in meters) from the crosswalk change over this interval of time? Δd= meters Over this interval of time, the change in the car's distance from the crosswalk in meters (Δd) is how many times as large as the change in the number of seconds since the car passed the crosswalk (Δt)?
Suppose a car driven by Emma G. passes a crosswalk while driving at a constant speed of 5 meters per second and continues driving at this constant speed. Let t represent the number of seconds since the car passed the crosswalk and let d represent the car's distance from the crosswalk (in meters). How much did the car's distance (in meters) from the crosswalk change over this interval of time? Δd= meters Over this interval of time, the change in the car's distance from the crosswalk in meters (Δd) is how many times as large as the change in the number of seconds since the car passed the crosswalk (Δt)?
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 3TI: Table 6 shows the population, in thousands, of harbor seals in the Wadden Sea over the years 1997 to...
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Suppose a car driven by Emma G. passes a crosswalk while driving at a constant speed of 5 meters per second and continues driving at this constant speed. Let t represent the number of seconds since the car passed the crosswalk and let d represent the car's distance from the crosswalk (in meters).
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How much did the car's distance (in meters) from the crosswalk change over this interval of time?
Δd= meters
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Over this interval of time, the change in the car's distance from the crosswalk in meters (Δd) is how many times as large as the change in the number of seconds since the car passed the crosswalk (Δt)?
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