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000 nam k
001 2210080120442
005 20140708141452
007 ta
008 870523s1986 bnk FB 000a kor
040 a221008
041 akoreng
056 a325.824
100 a이창섭
245 00 a確率的 CVP分析에 관한 硏究 /d李昌燮
260 a부산:b東亞大學校 大學院,c1986
300 a41 p.;c27 cm
502 a학위논문(석사)--b東亞大學校 大學院:c工業經營學科,d1986. 2
520 b영문초록 : Traditional cost-volume-profit analysis is based on a certainty assuming model in which price (P), variable cost per unit (V), sales volume (X), and total fixed cost (F) of a single-product firm, or one product of a multiproduct firm, are assumed to be known. In this study, a C-V-P model preserves the traditional analysis but also another dimension-that is, risk is brought in an another important decision factor. Also, this is presented that does not require knowledge of the probability density function of sales volume or any other variate. The purpose of this study is to extend the C-V-P model under uncertainty to the multiproduct case by using β distribution and probability inequalities. Unit of sales volume are treated as a random variable and the contribution margin per unit of each product is also assumed to be a random variable over the relevant range. As utilize β distribution, the analysis is robust in that it holds large variances, given the mean and range of variates. In conclusion, the use of probability inequalities and β distribution in multiproduct C-V-P analysis under uncertainty is an useful approach when there is incomplete information about the profit equation or of its component random variables.
650 a원가분석
856 adonga.dcollection.netuhttp://donga.dcollection.net/jsp/common/DcLoOrgPer.jsp?sItemId=000002150146
950 a비매품b₩3000c(추정가)
950 aFB
確率的 CVP分析에 관한 硏究
Material type
학위논문 동서
Title
確率的 CVP分析에 관한 硏究
Author's Name
Publication
Physical Description
41 p; 27 cm
학위논문주기
학위논문(석사)-- 東亞大學校 大學院: 工業經營學科, 1986. 2
Keyword
영문초록 : Traditional cost-volume-profit analysis is based on a certainty assuming model in which price (P), variable cost per unit (V), sales volume (X), and total fixed cost (F) of a single-product firm, or one product of a multiproduct firm, are assumed to be known. In this study, a C-V-P model preserves the traditional analysis but also another dimension-that is, risk is brought in an another important decision factor. Also, this is presented that does not require knowledge of the probability density function of sales volume or any other variate. The purpose of this study is to extend the C-V-P model under uncertainty to the multiproduct case by using β distribution and probability inequalities. Unit of sales volume are treated as a random variable and the contribution margin per unit of each product is also assumed to be a random variable over the relevant range. As utilize β distribution, the analysis is robust in that it holds large variances, given the mean and range of variates. In conclusion, the use of probability inequalities and β distribution in multiproduct C-V-P analysis under uncertainty is an useful approach when there is incomplete information about the profit equation or of its component random variables.
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