I beleive the answer is: <span> c. the contributions of heredity and environment interact with each other
the heredity factors that could influence antisocial behavior refers to things such as hormonal imbalance. While environmental factors that could influence it refers to things such as broken family, the economic condition of the neighborhood that we grow up, education,etc.
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These two cases demonstrate the Equifinality of developmental psychopathology.
<h3>
What is Equifinality?</h3>
- Equifinality is the principle that in open systems, a particular end state can be attained through a variety of possible routes.
- Hans Driesch, a developmental biologist, coined the name and concept, which was later adopted by Ludwig von Bertalanffy, the inventor of general systems theory, and William T. Powers, the founder of perceptual control theory.
- In defining the same or convergent behavior of complex systems, Driesch and von Bertalanffy choose this term over "goal."
- Powers simply emphasized response flexibility, emphasizing that the same end state can be attained via a variety of paths or trajectories.
Therefore, in the given situation Marie is, the two cases demonstrate the Equifinality of developmental psychopathology.
Know more about Equifinality here:
brainly.com/question/5652064
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Answer:
The answer for your question is A) Farmer
Answer:He wrote the political guidebook. It impacted renaissance Europe by serving as a uniform set of laws. When you went a against these laws you were executed
Explanation: I just learned this in history like not that long ago.
Answer:
Selection bias
Explanation:
Selection bias occurs because the sample that is taken is not representative of the general population.
If a sample is taken from the undergraduate students you can only generalize to undergraduate students.
Say that you want to know which is the most popular baseball team in the country and you take a sample from New York, and that give a result that 60% of the sample supports the Yankees. If you say "60% of americans support the Yankees" you will be commiting an error because your sample is not representative, and Californians may not share that result (for example).
