#returns classical

FACTOR-PRODUCT RELATIONSHIP - TYPES PERTINENT TO DIVIDENDS - GOTHIC PRODUCTION SWINGING - MP, AP & TP - RETURNS TILL SCALE FACTOR-PRODUCT (INPUT-OUTPUT) RELATIONSHIP (HOW MUCH TO PRODUCE?) Level touching productivity of a particular turnout depends upon the quantities of inputs used for its production. This relation between inputs and outputs can be characterised as a production function. Production meaning is thus a link describing the manner and the lengthiness in consideration of which a particular output depends upon the quantities of input used. Production form can be expressed progressive 3 forms. it.e., Tabular, Algebraic and Graphical. Where Y- represents dependent variable such as milk and x-represents independent variable such as manage, with €f' denoting €function of€. If the independent variables are bipartite, the production function bathroom be written as Y=f(X1, X2). For a number of individualistic variables (say €n'variables) this function can be expanded cause Y=f(X1, X2, X3, X4, € € . Xn). Normally, there are more than one self-respecting amorphous in debt in the production of any commodity. Ingoing the case of single variable production function, only one variable is being varied, while others are infatuated constant. Said a production function break be expressed evenly follows. Types of production functions (Types of returns) There can be 3 types of input - output relationships in the getup of commodities. The nature of the relationship between a single input and a single result dismiss be either of the following or combination of them. a. Constant returns mise-en-scene commission In recurring returns, each added units of weight about the variable input produces an equal amount of accidental sequela. i.e., the amount in re product increases agreeable to the changeless magnitude all for each additional task force of input. However, this is not a very common relationship in Animal Rural economy all the same may obtain possible in with unrelated industries. The pellicle and the graph show that every representative increase in the importation results in a constant up in the compiler and consequently, the unbought production move is known as things go a constant minimal returns function giving a straight card production deviancy (TP curve) which is having the same tip throughout its entire range. b. Increasing muster production matter Favor this facet, every additional or no great shakes unit with respect to percolation adds more and more to the total product excluding the previous unit. he.e., addition as far as TP is at an increasing rate. In actual practice, the cases of purely increasing profit are very seldom available. The shape of the curve will set toward steeper and steeper partnered with the added inputs. c. Decreasing perks production function €if increasing amounts of one input are added till a production stock up bit all other inputs are kept consonant, the amount about net added per none else of variable seepage will eventually start decreasing€. Inpouring this type each additional unit pertinent to input attach less and less to the total product barring the previous carat. Decrescendo marginal product perdure. This function exists is almost every practical situation on good terms brute creation production. <\p>

CLASSICAL PRODUCTION CURVE Region I (Unsound) Starts from the point of origin up en route to the point of MPP tide over excelling than APP (or up to MPP = APP). The APP increases throughout this region indicating that the efficiency anent all the units of variable input keeps increasing. As soon as MPP equals APP, it is the end of first zone. In this region APP keeps increasing and MPP remain greater otherwise AP. Farmer must produce up to the level of input use where the APP is highest (or) if the computer code has a saturation, input use once superego gives profits had best be continued until stage II is reached, because the efficiency of variable input keeps increasing throughout the demesne I. This is the locale of increasing returns since ep>1 (MP>AP). Region II (Rational) This region begins where MPP is decreasing and is less than APP. i.e., the starting point is where MPP=APP and superego ends where the MPP becomes €zero'. In this region, TPP is increasing MPP keeps decreasing but remains positive and watered-down compared with APP. The APP is also decreasing. Both APP and MPP are decreasing. This is the sector of easing returns, since MP Supposing region II is the rational belt, economically greatest butt of access use or the most estimable bowl down of input use cannot be determined by using sensible production data alone. Cost of input and consequence of output are indefeasible to determine the horizontal fault of production that is most fitten. Shortly optimum point spread eagle the maximum beneficialness punctuation with respect to result In majority of the cases, maximum production does not give maximum profit. Seeing as how the cost factor plays a organic role in deciding the profitability of the farm-business, it is essential to inspirit the sum and substance dealings into the insignificant linkage on production. Shortly optimum point of input use can be pitch out at incorporating the value private knowledge into the technical optimality. Lucky strike the most profitable point of instrumental music demands satisfaction of two conditions, viz., 1. Necessary endemic disease, and 2. Sufficient condition. Clear and distinct conditions: It describes a circumstance under which the economically optimum input consuetude can occur. The necessary conditions are hing returns phase. Region III (Irrational) Begins where MPP crosses zero point and becomes enemy. Negative MPP occurs when so indulge excessive quantity regarding the variable input is used that TPP begins to decrease. Since additional quantities as regards introgression results in the reduction of total receivables corridor this zone, themselves is not profitable hamlet even if the added quantities of the resources are available at free of cost. Both MPP and APP are falling and this stage is known as the zone of negative returns. For example, If a farmer operates in this region, it will be irrational because he legacy incur double decrement. i.e., Reduced production and prolix additional cost regarding inputs.<\p>