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Factor-Factor
Relationship
VAIBHAV
introduction
It also known as "Input -Input relationship and principle of least cost
combination ".
 It concerned with managerial problem " How to produce " and determination
of least cost combination of resources .
 The goal of this relationship is to minimization of input costs. This
relationship deals with resource combination & substitution.
 In this relationship, outputis kept constant, input is varied in quantity
to achieve given level of output.
It can be expressed as -
Y= f (X1.Xi IX3, X4................. Xn)
This relationship can be explained by the Principleof Factor Substitution
Important Basic Terms & Concepts
ISO-QUANT - It is made from two words i.e. ISO means equal and quant means quantity. It is
"A curve representing all the possible combinations of two inputs/ resources (x1,x1) that can
produce the same (given) level of output".
See following table
Properties of Iso-quant
Iso-quant curves are downward / negatively sloping.
 Iso quant's are convex to the origin
 They never intersect each other.
 Higher Iso-quants represent higher level of output.
Marginal Rate of Technical Substitution
 It refers to the amountby which one resource is reduced as another resource is
increased by one unit.
 It may be defined as the rate at which marginal unit of an input can be substituted for
another input making the level of output remain the same .
It may be expressed as :
MRTS of Xl for X2
MRTS of X2 for Xl
X1X2 = dX 2/dX 1
X2X1= dX 1I dX 2
 MRTS = Number of units of replaced resource Number of units of added resource
Substitutes and Complements
 Substitutes: A range of input combinations which will produce a given
level of output. When one factor is reduced in quantity, while another
factor must always be increased.
 Ex: Tea & coffee, Manure & fertilizer, FYM &Vermi compost
 Complements: Two resources which are used together are called
complements. In the case of complements, reduction in one factor cannot
be replaced by an increase in another factor.
 Ex: Tractor and driver, pair of bullocks and laborer
lso-cost Line
 It al so known as price line, budget line, iso-outlay line, factor cost
line.
 Iso-cost line defines all possible combinations of two resources (X1 and Xi )
which can be purchased with a given outlay of funds.
 Characteristics of Price line
1. As the total outlay increases, the iso-cost line moves further away from the
origin.
2. Price line is a straight line because input prices do not change with the
quantity purchased.
3. The slope of price line indicates the ratio of factor prices (price ratio)
Example - suppose that a producer has a total budget of Rs 120 and for
producing a certain level of output (100 Kg), he has to spend this amount on 2
factors A and B. Price of factors A and B are Rs 15 and Rs. lO respectively.
ISO-CLINE
 A line connecting all the least cost combination of inputs for all output levels
is called iso-cline.
 The iso-cline passes through all the iso-quants at points where they have the
same slope.
Ridge lines

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Factor factor Relationship

  • 2. introduction It also known as "Input -Input relationship and principle of least cost combination ".  It concerned with managerial problem " How to produce " and determination of least cost combination of resources .  The goal of this relationship is to minimization of input costs. This relationship deals with resource combination & substitution.  In this relationship, outputis kept constant, input is varied in quantity to achieve given level of output. It can be expressed as - Y= f (X1.Xi IX3, X4................. Xn) This relationship can be explained by the Principleof Factor Substitution
  • 3. Important Basic Terms & Concepts ISO-QUANT - It is made from two words i.e. ISO means equal and quant means quantity. It is "A curve representing all the possible combinations of two inputs/ resources (x1,x1) that can produce the same (given) level of output". See following table
  • 4. Properties of Iso-quant Iso-quant curves are downward / negatively sloping.  Iso quant's are convex to the origin  They never intersect each other.  Higher Iso-quants represent higher level of output.
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  • 6. Marginal Rate of Technical Substitution  It refers to the amountby which one resource is reduced as another resource is increased by one unit.  It may be defined as the rate at which marginal unit of an input can be substituted for another input making the level of output remain the same . It may be expressed as : MRTS of Xl for X2 MRTS of X2 for Xl X1X2 = dX 2/dX 1 X2X1= dX 1I dX 2  MRTS = Number of units of replaced resource Number of units of added resource
  • 7. Substitutes and Complements  Substitutes: A range of input combinations which will produce a given level of output. When one factor is reduced in quantity, while another factor must always be increased.  Ex: Tea & coffee, Manure & fertilizer, FYM &Vermi compost  Complements: Two resources which are used together are called complements. In the case of complements, reduction in one factor cannot be replaced by an increase in another factor.  Ex: Tractor and driver, pair of bullocks and laborer
  • 8. lso-cost Line  It al so known as price line, budget line, iso-outlay line, factor cost line.  Iso-cost line defines all possible combinations of two resources (X1 and Xi ) which can be purchased with a given outlay of funds.  Characteristics of Price line 1. As the total outlay increases, the iso-cost line moves further away from the origin. 2. Price line is a straight line because input prices do not change with the quantity purchased. 3. The slope of price line indicates the ratio of factor prices (price ratio)
  • 9. Example - suppose that a producer has a total budget of Rs 120 and for producing a certain level of output (100 Kg), he has to spend this amount on 2 factors A and B. Price of factors A and B are Rs 15 and Rs. lO respectively.
  • 10. ISO-CLINE  A line connecting all the least cost combination of inputs for all output levels is called iso-cline.  The iso-cline passes through all the iso-quants at points where they have the same slope.