(06.05 mc) daisy is a botanist who works for a garden that many tourists visit. the function f(s) = 3s 35 represents the number of flowers that bloomed, where s is the number of seeds she planted. the function s(w) = 15w represents the number of seeds she plants per week, where w represents the number of weeks. part a: write a composite function that represents how many flowers daisy can expect to bloom over a certain number of weeks. (4 points) part b: what are the units of measurement for the composite function in part a? (2 points) part c: evaluate the composite function in part a for 36 weeks. (4 points)

A function whose values are obtained from two given functions by first applying one to an independent variable and then using the result to apply the second, and whose domain is made up of those independent variable values for which the first function's result falls within the second function's domain.

The issue can be fixed as follows:

Part A: Given that f(s) = 3s+35 and s(w) = 15w, where f is the number of blooming flowers.

s is the quantity of seeds planted.

where w is the week's length.

As a result, the composite function that describes how many flowers Daisy can anticipate to bloom over a specific number of weeks can be written as follows:

- f(s(w))=f(15w)=3(15w)+35=45w+35.

Part B: The number of flowers that bloomed during a certain period of weeks is the unit of measurement for the composite function, f(s(w)) = 45w + 35.

Part C: The total number of flowers that are anticipated to bloom over the course of 36 weeks is computed as follows: f(s(w)) = 45w + 35 = (45 X 36) + 35 (here, w=36 weeks) = 1620 + 35 = 1655, meaning that 1655 flowers are anticipated to blossom over the course of 36 weeks.

Learn more about the Composite function with the help of the given link:

https://brainly.com/question/20379727

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