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(A) The population growth equation is given by: $N_{t+1} = N_t + [(B + I) - (D + E)]$. Here,$B$ is natality (births),$I$ is immigration,$D$ is mortali

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Increase in population growth rate

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(A) The population growth equation is given by: $N_{t+1} = N_t + [(B + I) - (D + E)]$. Here,$B$ is natality (births),$I$ is immigration,$D$ is mortality (deaths),and $E$ is emigration. If the population size at $t+1$ is $10$ times greater than at time $t$,it indicates a significant increase in the total number of individuals. Even if $(B + I) < (D + E)$ at a specific instant,the overall result of $N_{t+1} = 10N_t$ implies that the population growth rate has increased significantly over the observed period,leading to a rapid expansion of the population.

If in a population,the number of organisms added by $B + I$ is less than the number of organisms lost by $D + E$ at time $t$,but the population size $N$ at time $t+1$ is $10$ times greater than the initial population size,which of the following characteristics can be inferred?

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