a). Use this information to find B0 and k.b) What is the population after 90 days?c) The hive where the bees are kept has a maximum carrying capacity of 510; determine the time t (in days) when the maximum carrying capacity of the hive is reached. A population of bees at a time t (in days) can be estimated by B(t) = Bo exp(Kt), where Bo is the initialpopulation and K is a constant. At time t = 0 there were 200 bees; after 30 days the population has grown 7%.

A Population of bees is given. It is given as a DE model.

a). Use this information to find B0 and k. b) What is the population after 90 days? c) The hive where the bees are kept has a maximum carrying capacity of 510; determine the time t (in days) when the maximum carrying capacity of the hive is reached.

a). Use this information to find B0 and k. b) What is the population after 90 days? c) The hive where the bees are kept has a maximum carrying capacity of 510; determine the time t (in days) when the maximum carrying capacity of the hive is reached.

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Question

a). Use this information to find B₀ and k.

b) What is the population after 90 days?

c) The hive where the bees are kept has a maximum carrying capacity of 510; determine the time t (in days) when the maximum carrying capacity of the hive is reached.

A population of bees at a time t (in days) can be estimated by B(t) = Bo exp(Kt), where Bo is the initial
population and K is a constant. At time t = 0 there were 200 bees; after 30 days the population has grown 7%.

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