While on Casey's computer, you notice that a model for a recent experiment is completed. The model gives the temperature (T) as a function of time (t) as given below. As before, a time of t = Orepresents the time of data collection, with negative values representing earlier times. Knowing Casey, they will want to know the domain, range, and other information about the model. You review the model and provide the information that Casey will request. Enter the domain in interval notation. To enter ∞o, type infinity. & P T (t) = ln (2t + 12) + 1.3 The vertical asymptote is t = As t approaches the vertical asymptote, As t approaches ∞, T(t) → T (t) →
While on Casey's computer, you notice that a model for a recent experiment is completed. The model gives the temperature (T) as a function of time (t) as given below. As before, a time of t = Orepresents the time of data collection, with negative values representing earlier times. Knowing Casey, they will want to know the domain, range, and other information about the model. You review the model and provide the information that Casey will request. Enter the domain in interval notation. To enter ∞o, type infinity. & P T (t) = ln (2t + 12) + 1.3 The vertical asymptote is t = As t approaches the vertical asymptote, As t approaches ∞, T(t) → T (t) →
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 3TI: Table 6 shows the population, in thousands, of harbor seals in the Wadden Sea over the years 1997 to...
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Transcribed Image Text:While on Casey's computer, you notice that a model for a recent experiment is completed. The model
gives the temperature (T) as a function of time (t) as given below. As before, a time of t = Orepresents
the time of data collection, with negative values representing earlier times. Knowing Casey, they will
want to know the domain, range, and other information about the model. You review the model and
provide the information that Casey will request.
T (t)
The vertical asymptote is t =
=
Enter the domain in interval notation. To enter ∞, type infinity.
As t approaches the vertical asymptote,
As t approaches ∞,
In (2t + 12) + 1.3
T (t) →
T (t) →
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