120) The function g is given by g(x) = 4.49*. What is an equivalent form for...

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120) The function g is given by g(x) = 4.49*. What is an equivalent form for g(x)? 13) The functions and g are defined for all real numbers such that g(x) = f(3(x-2)). Which of transformations map the graph off to the graph of g? 1452) The Asian lady beetle is an invasive species that look similar to the ladybug, at first sight. These beetles can become a problem for homeowners and gardeners. They can overtake the native ladybug population. You have called an insect specialist to help you keep the good ladybugs and spray insecticide on the beetle species that is ruining your garden. The population for each insect is given by the equations below, L(t) is the population of ladybugs, where t is in days. B (t) is the population of the Asian beetle, t days after being sprayed. Ladybug species L(t)=20000.025t Asian beetle species B(t) = 3600 (3) 0.075t A. What is the initial population of each species when the specialist arrives at t = 0? B. How many days will it take for the ladybug species to reach a population of 5000 ladybugs C. Will the two species ever have the same number of insects? If so, when will this happen? 120) The function g is given by g(x) = 4.49*. What is an equivalent form for g(x)? 13) The functions and g are defined for all real numbers such that g(x) = f(3(x-2)). Which of transformations map the graph off to the graph of g? 1452) The Asian lady beetle is an invasive species that look similar to the ladybug, at first sight. These beetles can become a problem for homeowners and gardeners. They can overtake the native ladybug population. You have called an insect specialist to help you keep the good ladybugs and spray insecticide on the beetle species that is ruining your garden. The population for each insect is given by the equations below, L(t) is the population of ladybugs, where t is in days. B (t) is the population of the Asian beetle, t days after being sprayed. Ladybug species L(t)=20000.025t Asian beetle species B(t) = 3600 (3) 0.075t A. What is the initial population of each species when the specialist arrives at t = 0? B. How many days will it take for the ladybug species to reach a population of 5000 ladybugs C. Will the two species ever have the same number of insects? If so, when will this happen?

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Answer 1 Explanation This is the question of understanding exponential expressions and equivalent forms Here we are given function gx 449x 49 can be expressed as 72 and hence the given function can al... View the full answer