The relationship between rate of inputs of productive services and the rate of output is known as:
The question asks about the relationship between the rate of inputs of productive services and the rate of output. This is a fundamental concept in economics that describes how firms transform resources into goods and services.
In economic theory, the way inputs are combined and transformed into outputs is formally represented by a specific function.
The correct term for the relationship between the rate of inputs (like labor, capital, land, raw materials) and the rate of output (the quantity of goods or services produced) is the production function.
For example, a simple production function might be written as \(Q = f(L, K)\), where \(Q\) is the rate of output, \(L\) is the rate of labor input, and \(K\) is the rate of capital input. This equation represents the technical relationship showing how much output can be produced with given amounts of labor and capital inputs.
Let's look at the other options provided:
Therefore, the term that specifically defines the relationship between the rate of inputs of productive services and the rate of output is the production function.
Understanding the production function is crucial for firms to make decisions about resource allocation, cost minimization, and output maximization. It forms the basis for analyzing productivity and efficiency in the production process.
Critical path indicates which one of the following?
Match the items of List - II with List - I ; and choose the correct code :
List - I (Critical Control Standards) | List - II (Critical Points |
| (a) Physical standards | (i) Material cost per unit |
| (b) Cost standards | (ii) Labour hours per unit of output |
| (c) Revenue standards | (iii) Timing of production |
| (d) Program standards | (iv) Average sales per customer |
For the standard constant-returns Cobb–Douglas production function \(Q=AK^\alpha L^{1-\alpha}\), with \(A>0,\ K,L>0,\ 0<\alpha<1\), which statements are NOT properties?
A. Cobb‐Douglas production function is a homogeneous production function
B. Curves representing average and marginal productivity of inputs are not downward sloping
C. Marginal productivity of labour and capital in Cobb‐Douglas production function are functions of the capital‐labour ratio
D. Iso‐quants of Cobb‐Douglas production functions are positively sloped
Choose the correct answer from the options given below:
In the short‐run production function, which one of the following is CORRECT?
Match List I with List II
| List I | List II | ||
| Branding Strategy | Meaning | ||
| (a) | Line Extension | (i) | New product category and existing brand name |
| (b) | Brand Extension | (ii) | Existing product category and new brand name |
| (c) | Multi Brands | (iii) | Existing product category and existing brand name |
| (d) | Co-branding | (iv) | Putting two established brand names of different companies on the same product |