Suppose that 80 moose were introduced into a wildlife refuge in 2016. By 2020, the population had grown to 104 moose. The population was growing exponentially. 1. Write a function N(t) representing the population (N) of moose over time t. Use these steps. a. Find the growth factor b. Round to three decimal places: b = b. Write the function. Use parentheses where you need them. N(t) = 2. Find the expected number of moose by 2037, assuming this pattern holds. Enter answer (round to the nearest whole number):

A police station had to deploy a police officer for an emergency multiple times in the last four evenings. The table below shows the number of emergencies each evening. (Round your answers to 3 decimal places.) Forecast for tomorrow Weekday Number of calls each day (calls) 8. Monday Tuesday Wednesday 8. 3 7 Thursday 10 Complete the "Forecast for tomorrow" column in the table above. Use an exponential smoothing a. forecasting approach, with a=0.4 and a forecast for Monday of 8. (Round your answer to 3 decimal places.) What would be their forecast for Friday using the same exponential smoothing forecasting approach? b. 2 of 5 Next >