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- https://stats.libretexts.org/Under_Construction/Purgatory/FCC_-_Finite_Mathematics_-_Spring_2023/04%3A_Exponential_and_Logarithmic_Functions/4.02%3A_Exponential_Growth_and_Decay_ModelsIf \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the numbe...If \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the number of users at the end of the first year, to verify the values in the table. A population of bacteria is given by the function \(y = f(t) = 100(2^t)\), where \(t\) is time measured in hours and \(y\) is the number of bacteria in the population.
- https://stats.libretexts.org/Under_Construction/Purgatory/DS_21%3A_Finite_Mathematics/03%3A_Exponential_and_Logarithmic_Functions/3.02%3A_Exponential_Growth_and_Decay_ModelsIf \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the numbe...If \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the number of users at the end of the first year, to verify the values in the table. A population of bacteria is given by the function \(y = f(t) = 100(2^t)\), where \(t\) is time measured in hours and \(y\) is the number of bacteria in the population.
- https://stats.libretexts.org/Courses/Fresno_City_College/New_FCC_DS_21_Finite_Mathematics_-_Spring_2023/04%3A_Exponential_and_Logarithmic_Functions/4.02%3A_Exponential_Growth_and_Decay_ModelsIf \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the numbe...If \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the number of users at the end of the first year, to verify the values in the table. A population of bacteria is given by the function \(y = f(t) = 100(2^t)\), where \(t\) is time measured in hours and \(y\) is the number of bacteria in the population.
- https://stats.libretexts.org/Under_Construction/Purgatory/Finite_Mathematics_-_Spring_2023/04%3A_Exponential_and_Logarithmic_Functions/4.02%3A_Exponential_Growth_and_Decay_ModelsIf \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the numbe...If \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the number of users at the end of the first year, to verify the values in the table. A population of bacteria is given by the function \(y = f(t) = 100(2^t)\), where \(t\) is time measured in hours and \(y\) is the number of bacteria in the population.
- https://stats.libretexts.org/Sandboxes/JolieGreen/Finite_Mathematics_-_Spring_2023_-_OER/04%3A_Exponential_and_Logarithmic_Functions/4.02%3A_Exponential_Growth_and_Decay_ModelsIf \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the numbe...If \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the number of users at the end of the first year, to verify the values in the table. A population of bacteria is given by the function \(y = f(t) = 100(2^t)\), where \(t\) is time measured in hours and \(y\) is the number of bacteria in the population.
- https://stats.libretexts.org/Courses/Lake_Tahoe_Community_College/Interactive_Calculus_Q1/01%3A_Functions_and_Graphs/1.06%3A_Exponential_and_Logarithmic_FunctionsThe exponential function \(y=b^x\) is increasing if \(b>1\) and decreasing if \(0<b<1\). Its domain is \((−∞,∞)\) and its range is \((0,∞)\). The logarithmic function \(y=\log_b(x)\) is the inverse of...The exponential function \(y=b^x\) is increasing if \(b>1\) and decreasing if \(0<b<1\). Its domain is \((−∞,∞)\) and its range is \((0,∞)\). The logarithmic function \(y=\log_b(x)\) is the inverse of \(y=b^x\). Its domain is \((0,∞)\) and its range is \((−∞,∞)\). The natural exponential function is \(y=e^x\) and the natural logarithmic function is \(y=\ln x=\log_e x\). Given an exponential function or logarithmic function in base \(a\), we can make a change of base to convert this function to a
- https://stats.libretexts.org/Sandboxes/JolieGreen/Finite_Mathematics_-_June_2022/03%3A_Exponential_and_Logarithmic_Functions/3.02%3A_Exponential_Growth_and_Decay_ModelsIf \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the numbe...If \(x\) = the number of months that have passed and \(y\) is the number of users, the number of users after \(x\) months is \(y = 10000+1500x\). For each site, use the function to calculate the number of users at the end of the first year, to verify the values in the table. A population of bacteria is given by the function \(y = f(t) = 100(2^t)\), where \(t\) is time measured in hours and \(y\) is the number of bacteria in the population.
