Task E Now go back to the original model from Part 1 and change assumption 5. Let's assume that rabbits have offspring for only 3 generations instead of forever. Create another rabbit model to answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" under this modified assumption. Be sure to give an algorithmic description of this model in terms of a recurrence relation and also build your model into a spreadsheet. Task A Keeping all assumptions from the model in Part 1, answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" Be sure to build the model into a spreadsheet (as we did in Part 1). Task B Now let us change assumption 2 and instead assume that rabbits do not have offspring until the 4th generation (instead of the 2nd). Create another rabbit model to answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" under this modified assumption. Be sure to give an algorithmic description of this model in terms of a recurrence relation and also build your model into a spreadsheet. Task C Now go back to the original model from Part 1 and change assumption 3. Let's assume that rabbits have 2 pairs of offspring each time instead of one pair. Create another rabbit model to answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" under this modified assumption. Be sure to give an algorithmic description of this model in terms of a recurrence relation and also build your model into a spreadsheet. Task D Now go back to the original model from Part 1 and change assumption 4. Let's assume that rabbits die after 5 generations instead of living forever. Create another rabbit model to answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" under this modified assumption. Be sure to give an algorithmic description of this model in terms of a recurrence relation and also build your model into a spreadsheet.
Task E Now go back to the original model from Part 1 and change assumption 5. Let's assume that rabbits have offspring for only 3 generations instead of forever. Create another rabbit model to answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" under this modified assumption. Be sure to give an algorithmic description of this model in terms of a recurrence relation and also build your model into a spreadsheet. Task A Keeping all assumptions from the model in Part 1, answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" Be sure to build the model into a spreadsheet (as we did in Part 1). Task B Now let us change assumption 2 and instead assume that rabbits do not have offspring until the 4th generation (instead of the 2nd). Create another rabbit model to answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" under this modified assumption. Be sure to give an algorithmic description of this model in terms of a recurrence relation and also build your model into a spreadsheet. Task C Now go back to the original model from Part 1 and change assumption 3. Let's assume that rabbits have 2 pairs of offspring each time instead of one pair. Create another rabbit model to answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" under this modified assumption. Be sure to give an algorithmic description of this model in terms of a recurrence relation and also build your model into a spreadsheet. Task D Now go back to the original model from Part 1 and change assumption 4. Let's assume that rabbits die after 5 generations instead of living forever. Create another rabbit model to answer the question "In which generation does the rabbit population reach a level of 100,000 pairs of rabbits?" under this modified assumption. Be sure to give an algorithmic description of this model in terms of a recurrence relation and also build your model into a spreadsheet.
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter7: Distance And Approximation
Section7.3: Least Squares Approximation
Problem 31EQ
Question
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