A certain university in the United States has a student enrollment of 19,100. Mr. Hill knows the percentage of students that are
male and the percentage of students that are female. To conduct the simulation, Mr. Hill has placed one hundred colored chips in a bag, using the appropriate percentages of enrolled male and female university students. Red chips represent males, and yellow chips represent females.
Suppose a student reaches in the bag and randomly selects nine red chips and eleven yellow chips. Based on this sample, what is a good estimate for the percentage of enrolled university students that are male?
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A certain university in the United States has a student enrollment of 19,100. Mr. Hill knows the percentage of students that are male and the percentage of students that are female.
To conduct the simulation, Mr. Hill has placed one hundred colored chips in a bag, using the appropriate percentages of enrolled male and female university students. Red chips represent males, and yellow chips represent females.
Suppose a student reaches in the bag, randomly selects twenty chips, and estimates that 60% of the students are male. How many yellow chips were in their sample?
This is an exponential growth problem. Exponential growth can be expressed mathematically in the following way: . Parameter a presents initial amount. Parameter r is percentage increase. Parameter t is time. An equation that would describe given problem is: t is the time in years. I attached the graph of this function.
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