Suppose That We Model Populations of Aphids and Ladybugs with the System

Suppose that we model populations of aphids and ladybugs with the system of differential equations: $\frac { d A } { d t } = 3 A - 0.01 A L$ $\frac { d L } { d t } = - 0.5 L + 0.0001 A L$ Find the equilibrium solution.

A) $A = 5000 , L = 300$
B) $A = 100 , L = 6$
C) $A = 30,000 , L = 50$
D) $A = 60 , L = 100$
E) $A = 300 , L = 5000$
F) $A = 6 , L = 100$
G) $A = 50 , L = 30,000$
H) $A = 100 , L = 60$

Correct Answer:

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