A production process is represented by a function that is strictly concave, meaning that while total output always increases with more input, it does so at a progressively slower rate. What is the definitive consequence of this shape for the average product of the input, and what is the underlying reason for this relationship?
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A production process is represented by a function that is strictly concave, meaning that while total output always increases with more input, it does so at a progressively slower rate. What is the definitive consequence of this shape for the average product of the input, and what is the underlying reason for this relationship?
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A production process is described by a function that is strictly concave. This mathematical property has a direct consequence for the average product of the input. Arrange the following statements into a logical sequence that explains why a strictly concave production function necessarily leads to a diminishing average product.
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