A trade discount model for a single, non-seasonal product

The study considers a system where a seller, particularly a supermarket owner, is concerned with the optimal price discount rate to be offered on an optimal duration. This is essential to the seller for the main reason of maximizing his total profit given the varying demand trends for a particular p...

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Main Authors: Cabangon, Myla M., San Pedro, Shirley F., Wong, Eileen S.
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Language:English
Published: Animo Repository 1997
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Online Access:https://animorepository.dlsu.edu.ph/etd_bachelors/8307
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Institution: De La Salle University
Language: English
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spelling oai:animorepository.dlsu.edu.ph:etd_bachelors-89522021-08-15T02:56:27Z A trade discount model for a single, non-seasonal product Cabangon, Myla M. San Pedro, Shirley F. Wong, Eileen S. The study considers a system where a seller, particularly a supermarket owner, is concerned with the optimal price discount rate to be offered on an optimal duration. This is essential to the seller for the main reason of maximizing his total profit given the varying demand trends for a particular product. The price cuts being referred to cover only the non-seasonal consumer type of goods. In this paper, a single product of this kind is carried throughout the analysis. The system considers deterministic demand of the product. Since the rate and duration of discounts will dictate demand itself, the study made use of different line equations representing the different possible demand trends. For each trend, different optimal values are yielded, providing the seller, essential information in discounting decisions. The numerical example involves the various selling parameters like holding costs, selling price, etc. Integrating these to the mathematical model, the problem is formulated as an unconstrained optimization problem where equations are partially differentiated with respect to the decision variables. Linearization is then applied yielding two equations and two unknowns that are solved simultaneously. The values of the decision variables, which are the optimal discount rate and duration, are then obtained. In this chapter, the model is going to be tested in various demand trends represented by simple equations of a line. 1997-01-01T08:00:00Z text https://animorepository.dlsu.edu.ph/etd_bachelors/8307 Bachelor's Theses English Animo Repository Mathematical models Inventory control Discount Stochastic processes System analysis
institution De La Salle University
building De La Salle University Library
continent Asia
country Philippines
Philippines
content_provider De La Salle University Library
collection DLSU Institutional Repository
language English
topic Mathematical models
Inventory control
Discount
Stochastic processes
System analysis
spellingShingle Mathematical models
Inventory control
Discount
Stochastic processes
System analysis
Cabangon, Myla M.
San Pedro, Shirley F.
Wong, Eileen S.
A trade discount model for a single, non-seasonal product
description The study considers a system where a seller, particularly a supermarket owner, is concerned with the optimal price discount rate to be offered on an optimal duration. This is essential to the seller for the main reason of maximizing his total profit given the varying demand trends for a particular product. The price cuts being referred to cover only the non-seasonal consumer type of goods. In this paper, a single product of this kind is carried throughout the analysis. The system considers deterministic demand of the product. Since the rate and duration of discounts will dictate demand itself, the study made use of different line equations representing the different possible demand trends. For each trend, different optimal values are yielded, providing the seller, essential information in discounting decisions. The numerical example involves the various selling parameters like holding costs, selling price, etc. Integrating these to the mathematical model, the problem is formulated as an unconstrained optimization problem where equations are partially differentiated with respect to the decision variables. Linearization is then applied yielding two equations and two unknowns that are solved simultaneously. The values of the decision variables, which are the optimal discount rate and duration, are then obtained. In this chapter, the model is going to be tested in various demand trends represented by simple equations of a line.
format text
author Cabangon, Myla M.
San Pedro, Shirley F.
Wong, Eileen S.
author_facet Cabangon, Myla M.
San Pedro, Shirley F.
Wong, Eileen S.
author_sort Cabangon, Myla M.
title A trade discount model for a single, non-seasonal product
title_short A trade discount model for a single, non-seasonal product
title_full A trade discount model for a single, non-seasonal product
title_fullStr A trade discount model for a single, non-seasonal product
title_full_unstemmed A trade discount model for a single, non-seasonal product
title_sort trade discount model for a single, non-seasonal product
publisher Animo Repository
publishDate 1997
url https://animorepository.dlsu.edu.ph/etd_bachelors/8307
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