The accompanying figure shows logistic population growth for two species in the same habitat. Which of the following conclusions hold true? (i) Species 1 has higher intrinsic growth rate 
(ii) Species 2 has higher intrinsic growth rate
(iii) Carrying capacity for Species 1 is higher
(iv) Carrying capacity for Species 2 is higher
The question asks us to analyze logistic population growth for two species and determine which statements about their growth and carrying capacities are true. Below is the step-by-step reasoning:
The population of whirligig beetles in a lake grows or declines exponentially i.e.
$N(t) = N(0)e^{rt}$
where $N(t)$ is the population size at time $t$, $N(0)$ is the initial population size and $r$ is the per capita rate of population change, occurring only due to birth and death.
A researcher tracks population sizes for a year and finds the following:
| Time interval | Number of beetles at start | Number of beetles at end |
| January - March | 1000 | 150 |
| April – June | 150 | 3013 |
| July – September | 3013 | 100 |
| October - December | 100 | 2009 |
Assuming that the individual birth rates remain constant throughout the year and only death rates are affected, which one or more of the following statements is/are true?
(In your calculations, round off the birth and date rates to two decimal places)
The graphs shown represent the relationship between population size ($N$) and population growth rate ($\frac{dN}{dt}$). Which one of the following growth curves represents a density-dependent population that experiences a strong Allee effect?

Overfishing reduced food availability for sea lions in California, causing a decline in their population size. In 1972, under the US Endangered Species Act, fishing was banned from sea lion foraging areas. Subsequently, the population of sea lions increased in a logistic form as shown in the figure.

The per capita growth rate is highest in the interval __________ and the population growth rate is highest in the interval __________
Consider the logistic population growth model, given by $$ \frac{dn}{dt} = rn \left(1 - \frac{n}{k}\right) $$ where $r$ is the intrinsic growth rate, $n$ is the population size and $k$ is the carrying capacity. Which one or more of the following is/are assumption(s) of the model?