If the marginal product for that employee is greater than for the previous employee hired, it must be that there are gains from specialization
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What is marginal product ?</h3>
- The marginal product or marginal physical productivity of an input (factor of production) in economics, and particularly neoclassical economics, is the change in output that results from using one more unit of a specific input (for example, the change in output when a firm's labor is increased from five to six units), assuming that the quantities of other inputs are kept constant.
- The marginal product is the mathematical derivative of the production function with respect to that input if the output and the input are infinitely divisible, in which case the marginal "units" are infinitesimal.
- When more of one input, such as labor, is used while maintaining a constant level of the other input, such as capital, the marginal product initially rises according to the "rule" of declining marginal returns.
To learn more about marginal product with the given link
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Planning is made through a psychological process of rendered thoughts and ideas. Planning is important because for starters, it is a good way of gathering things in one’s mind and having mental organization. It is better to have things planned out than procrastinated because then, stress levels rise, efficiency is slower, and the accuracy of things that go on significantly depletes. Without planning, most of us would not survive because we would be so caught up in what is happening in the moment and how that affects us that we would not be able to process an idea or, as we’re referring to here, a plan. If you need any help, let me know and I will gladly assist you.
Exactly, when someone buys an insurance policy that person is making sure that whatever happens to him/her, there is the policy to compensate for something that will be lost. He/she is transferring the risk away and pass it on to the insurance company for safekeeping.
A=p(1+rt)
A=future value
P=present value
R=interest rate
T=time
If you want to find present value
P=A/(1+rt)
If you want to find interest rate
R=[(A/p)-1]divided by t
Finally if you want to find time
T=[(A/p)-1]divided by r
