Question 500 The equation N(t) models the number of people in a town who have heard a rumor 1+49e-0.7t after t days. As t increases without bound, what value does N (t) approach? Interpret your answer. How many people started the rumor? Number N (t) approaches Number ON (t) is limited by the rate at which the rumor spreads. N (t) is limited by the number of poeple who started the rumor. ON (t) is limited by the carrying capacity of the town. N(t) is limited by the number of days it takes for the entire population to hear the rumor. N (t) is not limited by any value and increases without bound.
GFREC5 The Asker · Advanced Mathematics
Transcribed Image Text: 500 The equation N(t) models the number of people in a town who have heard a rumor 1+49e-0.7t after t days. As t increases without bound, what value does N (t) approach? Interpret your answer. How many people started the rumor? Number N (t) approaches Number ON (t) is limited by the rate at which the rumor spreads. N (t) is limited by the number of poeple who started the rumor. ON (t) is limited by the carrying capacity of the town. N(t) is limited by the number of days it takes for the entire population to hear the rumor. N (t) is not limited by any value and increases without bound.
More Transcribed Image Text: 500 The equation N(t) models the number of people in a town who have heard a rumor 1+49e-0.7t after t days. As t increases without bound, what value does N (t) approach? Interpret your answer. How many people started the rumor? Number N (t) approaches Number ON (t) is limited by the rate at which the rumor spreads. N (t) is limited by the number of poeple who started the rumor. ON (t) is limited by the carrying capacity of the town. N(t) is limited by the number of days it takes for the entire population to hear the rumor. N (t) is not limited by any value and increases without bound.
Community Answer
SALZYG
N(t)=(500)/(1+49e^(-0.7 t))The initial value is{:[N(0)=(500)/(1+49)],[=10.]:}The Peaple start rumar =10N(t)=(500)/(1+49e^ ... See the full answer