#62 **State Populations Analysis**For the years 2000 through 2006, the populations of Oregon and Oklahoma can be modeled by the following equations, using a linear relationship:- **Oregon**: \( P = 3431 + 43.0t \)- **Oklahoma**: \( P = 3448 + 20.1t \)In these equations, \( t \) represents the year, with \( t = 0 \) corresponding to the year 2000. These models are based on data from the U.S. Census Bureau.**Questions:**(a) According to these models, when is the population of Oregon expected to exceed that of Oklahoma?(b) Use the models to estimate the populations of both states in 2010.---**Biology: Walrus Calf Growth**The body length \( L \) (in centimeters) and weight \( W \) (in kilograms) of a walrus calf can be approximated by the following equations:- \( L = 0.42t + 109 \)- \( W = 0.8t + 60 \)Here, \( t \) is the age of the calf in days.(a) Use the provided equations to complete the following table:| Age (days) | Length (cm) | Weight (kg) ||------------|-------------|-------------|| 0 | 111.1 | 68 || 45 | 117.82 | 108 |(b) One calf is 163 centimeters long, and another calf weighs 163 kilograms. Is it possible that the calves are the same age? Explain your reasoning.

Name: #62 **State Populations Analysis**For the years 2000 through 2006, the
Uploaded: 2024-03-05T11:52:21.000Z
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Description: #62 **State Populations Analysis**For the years 2000 through 2006, the populations of Oregon and Oklahoma can be modeled by the following equations, using a linear relationship:- **Oregon**: \( P = 3431 + 43.0t \)- **Oklahoma**: \( P = 3448 + 20.1t \