Authors

  • Sauxanov Janibek Kazievich
    Professor, Karakalpak State University, Uzbekistan
  • Beknazarova Gulnara Jumabaevna
    Independent Researcher, Karakalpak State University, Uzbekistan

DOI:

https://doi.org/10.37547/ijmef/Volume04Issue01-09

Keywords:

Economic mathematical modeling optimal feed ration types of feed

Abstract

For the application of economic and mathematical methods in practical activities in modern conditions, material, scientific and personnel prerequisites have been created. Their use makes it possible to carry out complex and very time-consuming calculations that were previously impossible. The article considers economic and mathematical methods, features of their application in livestock.


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Volume 04 Issue 01-2024

52


International Journal Of Management And Economics Fundamental
(ISSN

2771-2257)

VOLUME

04

ISSUE

01

P

AGES

:

52-54

SJIF

I

MPACT

FACTOR

(2021:

5.

705

)

(2022:

5.

705

)

(2023:

7.

448

)

OCLC

1121105677















































Publisher:

Oscar Publishing Services

Servi

ABSTRACT

For the application of economic and mathematical methods in practical activities in modern conditions, material,

scientific and personnel prerequisites have been created. Their use makes it possible to carry out complex and very

time-consuming calculations that were previously impossible. The article considers economic and mathematical

methods, features of their application in livestock.

KEYWORDS

Economic mathematical modeling, livestock, optimal feed ration, types of feed, zootechnical limits, minimum cost.

INTRODUCTION

Development of the optimal feed ration of livestock is

of great importance in animal husbandry. The need to

develop an optimal feed ratio is related to the demand

for complete feeding of livestock and the goal of

obtaining maximum livestock products with the lowest

cost of labour, material and monetary resources,

fodder, etc. in animal husbandry. In addition, the need

to develop an optimal feed ratio is explained by the

fact that different feed - hashaks contain the same type

of components, but these components are in different

amounts. Therefore, some nutrients can be replaced

with other nutrients. But economically, such a

Research Article

ECONOMIC-MATHEMATICAL MODELS OF DEVELOPMENT OF OPTIMAL
FEED RATION FOR LIVESTOCK

Submission Date:

January 11, 2024,

Accepted Date:

January 16, 2024,

Published Date:

January 21, 2024

Crossref doi:

https://doi.org/10.37547/ijmef/Volume04Issue01-09


Sauxanov Janibek Kazievich

Professor, Karakalpak State University, Uzbekistan

Beknazarova Gulnara Jumabaevna

Independent Researcher, Karakalpak State University, Uzbekistan

Journal

Website:

https://theusajournals.
com/index.php/ijmef

Copyright:

Original

content from this work
may be used under the
terms of the creative
commons

attributes

4.0 licence.


background image

Volume 04 Issue 01-2024

53


International Journal Of Management And Economics Fundamental
(ISSN

2771-2257)

VOLUME

04

ISSUE

01

P

AGES

:

52-54

SJIF

I

MPACT

FACTOR

(2021:

5.

705

)

(2022:

5.

705

)

(2023:

7.

448

)

OCLC

1121105677















































Publisher:

Oscar Publishing Services

Servi

substitution is justified in cases where the cost of a unit

of the nutritional value of a feed is lower than the cost

of a corresponding unit of another feed. Nutritious

feeding of cattle is the basis for high productivity and

productivity of adult cattle, helping young cattle to

develop well and increase their live weight, which in

turn is of great importance in increasing the efficiency

of livestock farming.

Mathematical-economic modelling is the expression of

economic processes and events through mathematical

equations, inequalities, and functional, logical

schemes.

Taking into account zootechnical and economic

requirements, it is very difficult to calculate the optimal

feed ration using traditional selection methods, and

with a large collection of fodder it is almost impossible,

therefore it is desirable to solve the problem using

economic-mathematical

methods

and

digital

technologies.

To ensure the planned (intended) productivity, the

ration should contain at least the required amount of

nutrients in zootechnically acceptable proportions of

separate groups and types of feed. The content of

feeds in separate groups should not exceed the

specified level.

As a criterion of optimality, the economic indicators of

the ratio are considered. The most common of them is

the cost of the ration. In addition, the criterion of

optimality can be the minimum weight of the ration or

the optimal ratio of feed units and digestible proteins.

Often, in the formulation of the problem in production,

the optimality criterion is used according to the first

option - the minimum cost of the ration.

After that, it is necessary to determine the meaning of

the main and auxiliary variables of the problem, the

content of the main and additional constraints.

Therefore, the main variables of the economic-

mathematical problem are the feed available on the

livestock farm and the feed and various mineral,

protein and vitamin supplements that the farm can

purchase. The measurement units of these variables

depend on the type of livestock and the period for

which the ratio is calculated. The auxiliary variables of

the matter reflect the total amount of nutrient units in

the diet and the total amount of digestible protein. The

need to include auxiliary variables is related to the

establishment

of zootechnical limits of the

composition of individual feed groups. The main

limitations of the economic-mathematical problem are

the conditions of nutrient balance. The technical and

economic coefficients of the variables in the main

restrictions indicate the content of nutrients in the unit

weight of the feed. In the diet, additional restrictions

are set on the composition of feed groups by

zootechnical standards. With the help of auxiliary

restrictions, the total number of nutrient units and

digestible proteins in the diet is recorded [1].

To develop an economic-mathematical model of the

optimal feed ration of livestock, the following is

proposed: to determine for which sex and age groups


background image

Volume 04 Issue 01-2024

54


International Journal Of Management And Economics Fundamental
(ISSN

2771-2257)

VOLUME

04

ISSUE

01

P

AGES

:

52-54

SJIF

I

MPACT

FACTOR

(2021:

5.

705

)

(2022:

5.

705

)

(2023:

7.

448

)

OCLC

1121105677















































Publisher:

Oscar Publishing Services

Servi

the ration is calculated; determine the period for which

the ration is calculated; to determine the physiological

state of livestock and productivity during this period;

study of the state of the fodder base of the economy;

determining the daily need for nutrients of livestock;

determining the types of feed grown on the farm and

included in the diet; determine the physiologically

acceptable limits of the introduction of different

groups of nutrients and supplements into the diet;

calculate the unit cost of each fodder type.

All restrictions of economic content in the model can

be divided into the following groups:

1) according to the balance of nutrients;

2) according to the content of dry matter;

3) according to the relative weight of food groups in

the diet;

4) to the relative weight of feed types within the

group.

Ensuring the effective development of the livestock

sector in the market economy depends on many

factors. Consequently, the higher the level of livestock

feeding, the higher their productivity and, accordingly,

the cheapest feed cost per unit of fodder.

Therefore, the issue of feeding livestock remains one

of the most urgent problems.

REFERENCE

1.

Математическое

моделирование

экономических процессов в сельском

хозяйстве. Учебник. / Гатаулин А.М.,

Гаврилов Г.В., Сорокина Т.М. и др. Под ред.

А.М. Гатаулина. _

-

М.: Агропромиздат, 1990.

2.

X. Urdushev, R. Usmonov. Qishloq xo’jaligi

da

iqtisodiy

matematik usullar va modellar.

Samarqand. 2006.

3.

Sauxanov J.K. Agrar tarmoqda tashqi

samaralarni

optimal

tartiblashtirish

va

transaktsiya

xarajatlarini

pasaytirish:

muammolar,

usullar

va

modellar.

(Monografiya) T.: “Lesson Press” MChJ

nashriyoti, 2022.

References

Математическое моделирование экономических процессов в сельском хозяйстве. Учебник. / Гатаулин А.М., Гаврилов Г.В., Сорокина Т.М. и др. Под ред. А.М. Гатаулина. _- М.: Агропромиздат, 1990.

X. Urdushev, R. Usmonov. Qishloq xo’jaligida iqtisodiy – matematik usullar va modellar. Samarqand. 2006.

Sauxanov J.K. Agrar tarmoqda tashqi samaralarni optimal tartiblashtirish va transaktsiya xarajatlarini pasaytirish: muammolar, usullar va modellar. (Monografiya) T.: “Lesson Press” MChJ nashriyoti, 2022.