Investigate the following harvesting model both qualitatively and analytically.If a constant number h of fish are harvested from a fishery per unit time, then a model for the population P(t) of the fisheryat time t is given bywhere a,dPdt=t =P(a - bP) - h, P(0) = Po,b, h, and Po are positive constants. Suppose a 3, b = 1, and h-0Determine whether the population becomes extinct in finite time.32The population becomes extinct in finite time if PPoThe population becomes extinct in finite time if Po=If so, find that time. (If not, enter NONE.)323The population becomes extinct in finite time if P <0The population becomes extinct in finite time for all values of PoThe population does not become extinct in finite time.9nit

Given dPdt=Pa-bP-h with P0=P0 Where a , b , h and P0 are positive constants. Also, a=3 , b=1 and…

Determine whether the population becomes extinct in finite time. The population becomes extinct in finite time if Po > ● The population becomes extinct in finite time if Po< 0 3 The population becomes extinct in finite time if Po = 2 3 N/W The population becomes extinct in finite time for all values of Po O The population does not become extinct in finite time. If so, find that time. (If not, enter NONE.) t =

Determine whether the population becomes extinct in finite time. The population becomes extinct in finite time if Po > ● The population becomes extinct in finite time if Po< 0 3 The population becomes extinct in finite time if Po = 2 3 N/W The population becomes extinct in finite time for all values of Po O The population does not become extinct in finite time. If so, find that time. (If not, enter NONE.) t =

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 33EQ

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