A survey of high school and college football players suggests that the number of career-ending injuries in this sport is increasing. In 2010 the number of injuries was 1,350; in 2019 the number was 1,990. If it is assumed that the injuries are increasing at a linear rate: a) Detemine the function n = f(t), where n equals the estimated number of injuries per year and t equals time measured in years since 2010. b) Interpret the meaning of the slope of this function. (a one liner statement would be enough) c) When is it expected that the number of such injuries will go over the 2,500 mark.
A survey of high school and college football players suggests that the number of career-ending injuries in this sport is increasing. In 2010 the number of injuries was 1,350; in 2019 the number was 1,990. If it is assumed that the injuries are increasing at a linear rate: a) Detemine the function n = f(t), where n equals the estimated number of injuries per year and t equals time measured in years since 2010. b) Interpret the meaning of the slope of this function. (a one liner statement would be enough) c) When is it expected that the number of such injuries will go over the 2,500 mark.
Chapter6: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 4RE: Determine whether Table 1 could represent a function that is linear, exponential, or neither. If it...
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Transcribed Image Text:A survey of high school and college football players suggests that the number of career-ending
injuries in this sport is increasing. In 2010 the number of injuries was 1,350; in 2019 the number
was 1,990. If it is assumed that the injuries are increasing at a linear rate:
a) Detemine the function n = f(t), where n equals the estimated number of injuries per year and
t equals time measured in years since 2010.
b) Interpret the meaning of the slope of this function. (a one liner statement would be enough)
c) When is it expected that the number of such injuries will go over the 2,500 mark.
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