A new product has just come onto the market and is a big hit. The success, however, does not last too long. Within a year, sales/day have dropped drastically. a) Given that the number of sales/day, measured in tens of thousands, of the product is represented by the function " (t) = -50 (e 4 - est) after t years, what is the day that the most products are sold? b) How many products were sold on the day?
A new product has just come onto the market and is a big hit. The success, however, does not last too long. Within a year, sales/day have dropped drastically. a) Given that the number of sales/day, measured in tens of thousands, of the product is represented by the function " (t) = -50 (e 4 - est) after t years, what is the day that the most products are sold? b) How many products were sold on the day?
Chapter6: Exponential And Logarithmic Functions
Section6.7: Exponential And Logarithmic Models
Problem 16TI: Recent data suggests that, as of 2013, the rate of growth predicted by Moore’s Law no longer holds....
Question
PLS ENSURE ITS RIGHT ANSWER AND DOUBLE CHECK AND Solve this based on only contexts from Natural Exponential and Logarithms, Exponential number "e", Exponential & Log Differentiation, Logarithmic Differentiation, Trigonometric Differentiation. only solve it based on these units and methods from these. (grade 12 calculus).
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