exam 3 ppt 5 Flashcards
equation for population growth
delta N = (b-d) + (i-e)
delta N=
change in population size
b=
births
d=
deaths
i=
movement in (immigration)
e=
movement out (emigration)
equation for per capita growth rate
r = (delta N/delta t) / Nknot (Nknot = initial population size)
t=
time
what is logistic growth like?
may start as exponential, but levels out as growth hits carrying capacity (K)
deltaN / deltat =
(births - deaths)N; can also be rN (where r is the per capita rate or increase)
what is the assumption about r regarding exponential growth?
r is constant over time
what is the assumption about movement of populations regarding exponential growth?
no immigraton or emigration
what is the assumption about resources regarding exponential growth?
resources are unlimited (which resulgs in density independent growth)
is exponential growth density dependent or independent?
density independent
definition of density independent
of people in population doesn’t affect how many others are able to survive
is exponential growth realistic?
not really- there is always a limit to how big a population can be
when can exponential growth be realistic?
1) colonization of a new habitat (no populations there before, with ample resources), 2) recovering after a disaster (no more competition and enough resources, etc)
what happens when resources run out? (reality)
density dependent growth -> logistic growth
when should a population continue to grow regarding logistic growth?
if a population of size N is below the carrying capacity K, then the population should continue to grow
equation for logistic growth
deltaN/deltat = rN(K-N) / K ((K-N) tells how much more pop can grow before hitting c.c.)