Welcome to Unit 3: Populations!

In this chapter, we are going to look at two of the most important concepts in ecology: Survivorship Curves and Carrying Capacity. Understanding these helps scientists predict how wildlife populations will change over time, how many resources an environment can provide, and what happens when a population grows too fast for its own good. Don't worry if these graphs look intimidating at first—once you see the patterns, they are actually very logical!

Section 1: Survivorship Curves (Topic 3.3)

A survivorship curve is a graph that represents the distinct patterns of species survival as a function of age. Essentially, it shows us: "At what point in their life cycle are these organisms most likely to die?"

The Three Types of Curves

Ecologists generally group species into three categories based on their survival patterns. When looking at these graphs, the vertical axis (y-axis) usually shows the number of survivors, and the horizontal axis (x-axis) shows age.

Type I: The "Late Loss" Curve
Organisms with a Type I curve have a high survival rate throughout most of their life span. Most individuals live to old age, and then the population drops off rapidly.

  • Characteristics: Few offspring, high parental care, and large body size.
  • Examples: Humans, elephants, and whales.
  • Connection: These are typically K-selected species (which you learned about in Topic 3.2).

Type II: The "Constant Loss" Curve
These organisms have a relatively constant mortality (death) rate regardless of their age. An individual is just as likely to die when it is young as when it is old.

  • Characteristics: A middle-ground strategy.
  • Examples: Many bird species, some lizards, and small mammals like squirrels.
  • Visual: This appears as a straight diagonal line pointing downward on a graph.

Type III: The "Early Loss" Curve
In this group, the mortality rate is extremely high early in life. Very few individuals make it to adulthood, but those that do often live for a long time.

  • Characteristics: Many offspring (hundreds or thousands), little to no parental care, and small body size.
  • Examples: Oysters, sea turtles, many fish, and most insects.
  • Connection: These are typically r-selected species.

Memory Tip: The Shape of the Curve

Imagine the shape of the lines: Type I is a "bump" at the top (survival stays high), Type II is a "slide" (straight line), and Type III is a "drop" (it crashes immediately at the start of the x-axis).

Quick Review:
- Type I: Most die old (K-selected).
- Type II: Die at any age.
- Type III: Most die young (r-selected).


Section 2: Carrying Capacity (Topic 3.4)

Every environment has a limit to how many individuals of a certain species it can support. This limit is called the Carrying Capacity, and we use the mathematical symbol \(K\) to represent it.

What Determines Carrying Capacity?

A population cannot grow forever because of resource availability. Living things need "limiting resources" to survive and reproduce. If these aren't available, the population stops growing.

  • Food and Water: Basic survival needs.
  • Habitat/Space: Nesting sites, territory, and room to grow.
  • Shelter: Protection from predators and weather.

Did you know? Carrying capacity is not a permanent, fixed number. If a forest fire destroys half the trees, the carrying capacity for squirrels in that forest will decrease until the trees grow back!

Overshoot and Dieback

In the real world, populations don't always stop perfectly at the line for \(K\). Sometimes they grow too fast.

1. Overshoot
When a population becomes larger than the environment's carrying capacity, it is called overshoot. This usually happens because there is a reproductive time lag—the population keeps breeding even as resources are starting to run low.

2. Dieback (or Population Crash)
Overshoot has consequences. Because the population has exceeded what the environment can support, resource depletion occurs. There isn't enough food or water for everyone. This leads to a dieback—a rapid decline in population density as individuals die of starvation, disease, or lack of resources.

Real-World Analogy: The Pizza Party

Imagine you throw a party and buy 5 pizzas (this is your carrying capacity, \(K\)). If 20 people show up (overshoot), there isn't enough food for everyone. People get hungry, grumpy, and eventually leave the party early (dieback). If you had stayed at 10 people, everyone would have been sustained indefinitely!

Key Takeaway: When a population overshoots \(K\), it often damages the environment (resource depletion), which can actually lower the carrying capacity for the future.


Section 3: Population Growth and Resource Availability (Topic 3.5)

While we will cover specific growth math in the next chapter, it is important to understand the relationship between resources and growth for the AP Exam.

Exponential vs. Logistic Growth
When resources are abundant (lots of food and space), populations grow exponentially (a J-shaped curve). However, as resources become limited, the growth slows down and levels off at the carrying capacity. This is logistic growth (an S-shaped curve).

Environmental Science Practice: Data Analysis

On the AP Exam, you might be asked to interpret a graph of a population over time (Practice 5).

  • If the line is flat, the population is at carrying capacity.
  • If the line shoots way above a horizontal dashed line and then plummets, you are looking at overshoot and dieback.
  • If you are asked to calculate population changes, always show your work and include units! (Practice 6).

Quick Summary for the Exam:
- Carrying Capacity (\(K\)): The maximum "load" an ecosystem can carry.
- Limiting Factors: Resources like food/water that keep a population from growing forever.
- Consequences: Overshooting \(K\) leads to resource depletion and a population crash (dieback).
- Graphs: Be ready to identify Type I, II, and III curves and point out where a population has exceeded its limit.

In the next chapter, we will dive deeper into Population Growth and Resource Availability, including the specific math used to calculate how fast populations double!