An isoquant must always be convex to the origin. This is because of the operation of the principle of diminishing marginal rate of technical substitution. If they are concave, MRTS of labor for capital increases.

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How do you know if an isoquant is convex?

An isoquant slopes downward from left to right. The higher and more to the right an isoquant is on a graph, the higher the level of output it represents. Two isoquants can not intersect each other. An isoquant is convex to its origin point.

What is convex isoquant?

Definition: An isoquant curve is that convex shaped curve which is formed by joining the points depicting the different blends of the two production factors, providing constant output. Here, the term ‘isoquant’ can be cracked into ‘iso’ which implies equal and ‘quant’ that stands for quantity.

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Which is not a property of isoquant?

None of the above. B . An isoquant is a curve that depicts all the combinations of the inputs that yield the same level of output. There are various properties of an isoquant, such as two isoquants cannot cut each other, they are convex o the origin, negatively sloped, and they cannot touch either of the two axis.

What does an L-shaped isoquant indicate?

The curvature of an isoquant shows how readily factor inputs can be substituted: if inputs are perfect substitutes the isoquant is a straight line; if inputs are perfect complements the isoquant is L-shaped. The isoquant becomes less straight as the inputs become poorer substitutes.

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How do you know if MRTS is diminishing?

A decline in MRTS along an isoquant for producing the same level of output is called the diminishing marginal rate of substitution. If the firm hires another unit of labor and moves from point (b) to (c), the firm can reduce its use of capital (K) by 3 units but remains on the same isoquant, and the MRTS is 3.

What does an L shaped isoquant indicate?

What does an isoquant line show?

An isoquant shows the various combination of two inputs that can be used to produce a specific level of output. This equals the ratio of marginal productivity of two inputs. As we move down along an isoquant the absolute value of its slope or Marginal Rate of Technical Substitution declines and the isoquant is convex.

Can an isoquant be a straight line?

Isoquants are usually downward sloping convex curves whose shape depend on the degree of substitution between different inputs. When both inputs are perfect substitutes, isoquants are straight line and have a constant slope because one input can be replaced with the other at the same rate.

Why are the isoquants convex to the origin?

In other words, the isoquants are convex to the origin due to diminishing marginal rate of substitution. In this figure 12.6 MRS KL diminishes from 5:1 to 4:1 and further to 3:1. This shows that as more and more units of capital (K) are employed to produce 100 units of the product, lesser and lesser units of labor (L) are used.

Why are two isoquants cannot intersect each other?

Hence two isoquants cannot intersect each other. (iv) Isoquants are Convex to the Origin: This property implies that the marginal significance of one factor in terms of another factor diminishes along an ISO product curve. In other words, the isoquants are convex to the origin due to diminishing marginal rate of substitution.

What happens if the isoquant curve is concave?

If the isoquant curve had been concave to the origin, it would imply that the MRTS increases as more and more of labor is substituted for capital. And this would be against the assumption that the isoquant curve is based on. The isoquant curve is neither upward sloping nor horizontal but always slopes downward from left to right.

Which is an example of an isoquant schedule?

The given isoquant schedule represents various combinations of inputs (labor and capital). From the table, we can see combination A consists of 1 unit of labor and 12 units of capital which together produce 100 units of output.