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Name Date Period Lab: Graphing and Interpreting a Survivorship Curve BIOLOGY Background: A survivorship curve is a generalized diagram showing the number of surviving members over time from a measured.

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This guide will assist you in completing the Lab Graphing And Interpreting A Survivorship Curve form online. By following these detailed steps, you will be able to effectively input your data and interpretations of the survivorship curves.

Follow the steps to fill out the form accurately.

  1. Click ‘Get Form’ button to obtain the form and open it in the designated editor.
  2. Begin by entering your name, date, and period in the fields provided at the top of the form. Ensure your entries are accurate and clear.
  3. Refer to Table 1 to start gathering the survivorship data. Make sure to capture the number of survivors as indicated.
  4. In the section for graphing, plot the data from the survivorship tables (types 1, 2, and 3). Create a line graph showing the number of survivors versus the percentage of maximum lifespan. Use different colors for each type and include a key for clarity.
  5. Next, proceed to describe the differences between the three types of survivorship curves. Provide a detailed explanation that highlights the unique characteristics of each type.
  6. Identify the type of organisms that correspond to each survivorship curve. Reference the information available in your biology resources if necessary.
  7. Rank the three survivorship curves based on the birth rates, starting from the lowest to the highest.
  8. Additionally, rank the curves from the lowest to the highest death rates.
  9. Indicate which curve shows an equal chance of dying regardless of age, and provide a rationale for your choice.
  10. Reflect on the relationship between survivorship curves and reproductive strategies. Provide your insights in a few sentences.
  11. Consider the scenario of an organism with ten offspring, where two die each year over five years. Discuss whether this organism is more likely a bird or an insect, along with your reasoning.
  12. Using the constructed graph, estimate the number of cockroaches that would survive by the time they reached 50% of their maximum lifespan.
  13. Lastly, determine the percentage of humans born who will reach age 40, approximately 50% of the maximum lifespan.

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Life tables are used to construct survivorship curves, which are graphs showing the proportion of individuals of a particular age that are now alive in a population. Survivorship (chance of surviving to a particular age) is plotted on the y-axis as a function of age or time on the x-axis.

High birth rates ensure that enough offspring survive to reproduce, ensuring the population sustains itself. In contrast, populations characterized by a Type I survivorship curve often have low birth rates because most offspring survive to reproduce, and very high birth rates result in exponential population growth.

The characteristics and behavior of a species, such as number of offspring produced, its percentage of surviving offspring, and degree of parental care, determine the shape of its survivorship curve.

A survivorship curve shows what fraction of a starting group is still alive at each successive age. For example, the survivorship curve for Dall mountain sheep is shown below: The graph makes it nice and clear that there's a small dip in sheep survival early on, but most of the sheep die relatively late in life.

What can one infer from a relatively linear survivorship curve, and what organism generally exhibits this kind of survivorship curve? The mortality rate is roughly uniform across the lifespan of this organism; birds. Type II survivorship curves are linear.

Type III survivorship shows a concave pattern, where extremely high juvenile attrition subsides once a threshold size is reached at which predation pressure decreases. The few survivors stand to have a long reproductive lifespan and numbers of offspring tend to be moderate to large.

Answer and Explanation: Survivorship curves show the relationship between age and the proportion of the population that survive. Type I curves (convex curve) have a high proportion surviving at a young age and an increase in mortality at old age, this is typical of large mammals.

Individuals with Type I survivorship exhibit high survivorship throughout their life cycle. Populations with Type II survivorship have a constant proportion of individuals dying over time. Populations with Type III survivorship have very high mortality at young ages.

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