Draw and explain a logistic curve for a population of density at time whose intrincic rate of natural increase is and carrying capacity is k

A population growing in a habitat with limited resources show initially a lag phase, this is followed by phases of acceleration and deceleration, and finally an asymptote when the population density reaches carrying capacity(K). A plot of N in relation to time t result in a sigmoid curve (Verhulst - Pearl Logistic Growth)
dN/dt = rN (K - N/K)