Year 1955 1958 1960 1961 1962 1965 1968 1975 1980 1986 1990 Rabbit population 650 2180 5300 8200 12400 35500 66300 91600 92900 92800 93100 a. Do you think this model will work for a portion of the data? If so, which portion? Explain. b. Create a model using y=c(e)kx to fit this portion of the data. c. Find an equation for the rate of change for your model.
Year 1955 1958 1960 1961 1962 1965 1968 1975 1980 1986 1990 Rabbit population 650 2180 5300 8200 12400 35500 66300 91600 92900 92800 93100 a. Do you think this model will work for a portion of the data? If so, which portion? Explain. b. Create a model using y=c(e)kx to fit this portion of the data. c. Find an equation for the rate of change for your model.
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 5SE: What does the y -intercept on the graph of a logistic equation correspond to for a population...
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Year | 1955 | 1958 | 1960 | 1961 | 1962 | 1965 | 1968 | 1975 | 1980 | 1986 | 1990 |
Rabbit population | 650 | 2180 | 5300 | 8200 | 12400 | 35500 | 66300 | 91600 | 92900 | 92800 | 93100 |
a. Do you think this model will work for a portion of the data? If so, which portion? Explain.
b. Create a model using y=c(e)kx to fit this portion of the data.
c. Find an equation for the rate of change for your model.
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