the regression equation you found for the water lilies is y = 3.915(1.106)^x. in terms of the water lily…

the regression equation you found for the water lilies is y = 3.915(1.106)^x. in terms of the water lily population change, the value 3.915 represents: the value 1.106 represents:

the regression equation you found for the water lilies is y = 3.915(1.106)^x. in terms of the water lily population change, the value 3.915 represents: the value 1.106 represents:

Answer

Answer:

The value 3.915 represents the initial population of water - lilies. The value 1.106 represents the growth factor or the rate of growth of the water - lily population per time unit.

Brief Explanations:

In an exponential growth equation of the form $y = a(b)^x$, $a$ is the initial value when $x = 0$, so 3.915 is the starting number of water - lilies. The base $b$ in an exponential growth model represents the factor by which the quantity grows for each unit increase in $x$, so 1.106 is the growth factor for the water - lily population.