Suppose the population of kangaroos in a province of Australia is modeled by the following, with t= 0 representing the year 2020:
P(t) = 76(1.84)
a.) Using a calculator, find P(10) and then interpret it in the context of the problem.
b.) As the value of t increases to very large numbers, do you think this model will be
realistic? Explain. Using a calculator, find P(100) to help support your answer.
c.) What type of function does P(t) represent? Explain how this helps to justify your
response to part b.

Answer asap ill give ! ’ a sample of radioactive material decays over time. the number of grams, y , of the material remaining x days after the sample is discovered is given by the equation y = 10(0.5)^x. what does the number 10 represents in the equation? a. the half-life of the radioactive material, in days b. the amount of the sample, in grams, that decays each day c. the time, in days, it will take for the samples to decay completely d. the size of the sample, in grams, at the time the material was discovered