The production function gets flatter, while the total cost curve gets steeper due to the fact that C. <u>at higher levels of</u><em><u> production firms </u></em><u>require less inputs to increase production by the same amount as compared to lower levels of </u><u>production.</u>
The <em>production function</em> shows the relationship that exists between the inputs and the outputs during the production of a product.
It should be noted that <u>diminishing marginal product</u> is vital for explaining why the increase in the output of a firm results in the <em>production function</em> getting flatter. Also, the <em>total curve</em> becomes steeper.
Therefore, at higher levels of production, firms require fewer inputs to increase<em> production</em> by the same amount.
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Answer:
Option "D" is most suitable answer for the question.
Explanation:
Ceteris paribus involves keeping all other variables stable. So in our situation, because we recognize that a rise in tuition fees could result in fewer people deciding to join college, we believe that other causes that we don't realize might affect fewer people choosing to join university will stay.
Therefore Option "D" is the most suitable option for the above type of problem.
The systematic risk principle states that the expected return on a risky asset depends only on the asset’s <u>market </u>risk.
<h3>What are
systematic risk principles?</h3>
According to the systemic risk concept, the expected return on an asset is solely determined by its systematic risk. As a result, regardless of how much overall risk an asset carries, just the systematic part is significant in estimating the expected return (including risk premium) on such asset.
Market risk is a kind of systematic risk that affects the entire market. Because it cannot be diversified and distributed, the investor is compensated for it.
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Answer:
Is often gathered BEFORE primary data
Explanation:
:)
Answer:
A. It will stay the same.
Explanation:
The formula to compute the dividend yield is shown below:
= (Annual dividend ÷ market price) × 100
Since in the question, it is given that the expected dividend is growing at the constant growth rate i.e 6.50%, so the expected dividend yield will remain the same in the future.
As it shows a direct relationship between the growth rate and the dividend yield plus the market price is growing at a steady rate
