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Question

Humans have a preference for high calorie foods. Assume a study has shown that (i) the life expectancy of human beings has reduced from 85 to 74 years due to increased consumption of high calorie foods, and (ii) the maximum reproductive age is 70 years. Given these assumptions, which of the following is most likely to happen in the next 200 years?

The correct answer is
Humans will still have a preference for high calorie foods

Human Preference Persistence for High Calorie Foods

The question examines the likely evolution of human food preferences over 200 years, given a current preference for high-calorie foods, reduced life expectancy due to this preference, and a maximum reproductive age.

Analysis of Evolutionary Factors

Key factors to consider are:

  • Innate Preference: Humans naturally prefer high-calorie foods, a trait likely rooted in evolutionary survival needs.
  • Life Expectancy vs. Reproduction: Life expectancy is reduced from 85 to 74 years. However, the maximum reproductive age is 70 years. This means individuals can still reproduce successfully within their lifespan, even with the reduced expectancy.
  • Timescale: 200 years is a relatively short period for significant evolutionary shifts in complex preferences.

Evaluating Potential Evolutionary Outcomes

Based on the factors above, let's analyze the options:

  • Evolutionary Shift to Low Calorie Preference: A complete reversal of a deeply ingrained preference is unlikely in just 200 years. Evolutionary pressures would need to be exceptionally strong and sustained against the preference itself.
  • Genetic Adaptation for Life Expectancy on High Calorie Foods: While possible over longer timescales, developing specific genes to counteract the negative effects of high-calorie diets might not be the *most likely* immediate outcome compared to the persistence of the existing preference.
  • Evolution of Enzymes for Low Calorie Foods: Similar to the first point, this assumes a shift away from high-calorie foods, which contradicts the stated strong preference.
  • Continued Preference for High Calorie Foods: Given the strong innate preference and the fact that reproduction occurs before the full negative impact on lifespan significantly hinders the species' ability to reproduce, this preference is likely to persist in the short term (200 years). Natural selection hasn't had sufficient time or pressure to strongly select against this preference itself.

Therefore, the most probable outcome is the continuation of the existing preference for high-calorie foods within the given timeframe.

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Important Questions from Natural selection

  1. Aphids feed on both alfalfa and clover plants. A researcher collected and reared different genotypes of aphids from separate alfalfa and clover fields. He then measured the fecundity of both aphid groups when fed on each of the two host plants. The figure summarizes the performance of aphid groups originating from alfalfa (dashed) or clover (solid).

    Which one or more of the following situations does the figure depict?

  2. Which one or more of the following conditions is/are necessary for the evolution of increased nectar production in an insect-pollinated plant via natural selection?
  3. There are two species, X and Y, with abundances $x$ and $y$, respectively. Species X has growth rate $\alpha$, and species Y has growth rate $\beta$. Assume that the sum of the species abundances is constant over time, i.e., $x + y = 1$. Let $x$ and $y$ follow the rate equations:
    $$\frac{dx}{dt} = \alpha x - \varphi x,$$
    $$\frac{dy}{dt} = \beta y - \varphi y,$$ where $\varphi$ is the average species fitness. 
    Which one of the following options correctly represents the expression for $\varphi$?

  4. The figure illustrates the soil zinc tolerance of the grass species Anthoxanthum along a transect from inside a mine to the middle of a pasture outside the mine.
     


    Which one or more of the following processes explain(s) the observed pattern of zinc tolerance in this grass species?

  5. A researcher estimates the relationship between reproductive success ($N$, number of offspring) and horn length ($H$, in cm) in a wild goat as 
    $N = 40 – 2.2H + 0.04H^2$
    Horn length typically varies from 10 cm to 50 cm in this species. Which one of the following graphs correctly represents this relationship?

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