Let:
$N_t$ = Population density at time t
B = Number of births
D = Number of deaths
I = Number of immigrants
E = Number of emigrants
The population density at time t+1 ($N_{t+1}$) can be calculated as:
\[ N_{t+1} = N_t + (B + I) - (D + E) \]
Population density will increase when $N_{t+1} > N_t$. This means:
N_t + (B + I) - (D + E) &> N_t
(B + I) - (D + E) &> 0
(B + I) &> (D + E)
Therefore, population density increases when the number of births plus the number of immigrants (B + I) is greater than the number of deaths plus the number of emigrants (D + E).
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The output (Y) of the given logic implementation is similar to the output of an/a …………. gate.