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Time left 2 There is at least one continuous nonlinear function where you can find the value x that maximizes that function, Select one True

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Time left 2 There is at least one continuous nonlinear function where you can find the value x that maximizes that function, Select one True False What part of the following statement makes the whole thing not true? "On a two variable optimization problem on an closed domain, we use the constraint equation to turn it into a one variable optimization problem. We can use the intermediate Value Theorem to find the points inside the domain that are the maxima and minima of the function. Once we find those critical values, we have to plug them into the original function along with the endpoints to see which values gives us our global extremes." O a "On a two variable optimization problem on an closed domain, we use the constraint equation to turn it into a one variable optimization problem." - we have to use the objective function, not the constraint equation b. "Once we find those critical values, we have to plug them into the original function along with the endpoints to see which values gives us our global extremes." - we never consider the endpoints, maxima and minima are always are critical values Oc "We can use the intermediate Value Theorem to find the points inside the domain that are the maxima and minima of the function. We have to use the extreme Value Theorem instead O d. "We can use the intermediate Value Theorem to find the points inside the domain that are the maxima and minima of the function. This is not what the intermediate Value Theorem does O "Once we find those critical values, we have to plug them into the original function along with the endpoints to see which valves gives us our global extremes." We actually plug the values into the derivative, not the original function a The population y(t) of a certain microorganism grows continuously and follows an exponential behaviour aver time. Its quadrupling time is found to be 1 hours. What differential equation would you use to describe its growth? O a. y(t) = ty by(0) = (log(2)/1) O cy(t) = Ce(log(23/1) O d. y(t) = Cen(11) Oey(t) = Cent(log(41)0 ty () = (log( 41) Wealthsimple is a company that offers investment opportunities. Their website claims that from 2017 to 2020 the Growth Portfolio hada cumulative average growth of 92% per year. What if it lost money every year instead, so the average loss was 92%? How long will it take to decrease your investment by 30%, assuming that the average loss stays constant and you don't put it any more money? Round your answer to two decimal places

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