Zero
When the total product is increasing but at a decreasing rate, the marginal product will also decrease.
To find total product when given marginal product, you start with the initial total product (which is often zero) and add the marginal product for each additional unit of input used. The marginal product represents the additional output generated by adding one more unit of input. By continuously summing the marginal products for each unit of input, you can determine the total product at any level of input.
The change in total output, when one more input is added/deducted. If Total Product of current period 'n', then the Marginal Product [Marginal Output]= Tn - Tn-1. It is the marginal change in the total output when one unit of input say labour or capital is added.
When the marginal product of a variable input starts to decline, it indicates that each additional unit of that input contributes less to overall output. However, total product may not immediately decrease; it can still increase at a slower rate. Total product only begins to decrease when the marginal product turns negative, meaning additional input actually reduces overall output. Thus, a decline in marginal product signals diminishing returns, but not necessarily a decrease in total product until a further threshold is crossed.
The marginal product measures the change in output when one more unit of input is added, while the average product measures the total output divided by the total input. The marginal product is important for determining the efficiency of production at the margin, while the average product gives an overall picture of efficiency.
Zero
Total product is the sum of all marginal products.
Average Product = (Total Product) / (Labor) Marginal Product(2) = (Total Product)(2) - (Total Product)(1)
Negative
When the total product is increasing but at a decreasing rate, the marginal product will also decrease.
To find total product when given marginal product, you start with the initial total product (which is often zero) and add the marginal product for each additional unit of input used. The marginal product represents the additional output generated by adding one more unit of input. By continuously summing the marginal products for each unit of input, you can determine the total product at any level of input.
mp = 0
The change in total output, when one more input is added/deducted. If Total Product of current period 'n', then the Marginal Product [Marginal Output]= Tn - Tn-1. It is the marginal change in the total output when one unit of input say labour or capital is added.
Total utility is the overall utility achieved by using any product while marginal utility is the increase/decrease in utility from use of one more unit of product.
When the marginal product of a variable input starts to decline, it indicates that each additional unit of that input contributes less to overall output. However, total product may not immediately decrease; it can still increase at a slower rate. Total product only begins to decrease when the marginal product turns negative, meaning additional input actually reduces overall output. Thus, a decline in marginal product signals diminishing returns, but not necessarily a decrease in total product until a further threshold is crossed.
The marginal product measures the change in output when one more unit of input is added, while the average product measures the total output divided by the total input. The marginal product is important for determining the efficiency of production at the margin, while the average product gives an overall picture of efficiency.
Marginal product (MP) is the change in total product (TP) resulting from the use of one more (or less) unit of labour (L): MP = ΔTR/ΔL -Jay-