SAPMM如下图,IV时对于非计划交货成本分摊到各个ITEM中,为什么分摊比例是1:2?

SAP MM如下图,做发票校验的时候,对于非计划交货成本分摊到各个ITEM中,为什么分摊比例是1:2,而非1:6?

【业务场景】

让客户满意是我们工作的目标,不断超越客户的期望值来自于我们对这个行业的热爱。我们立志把好的技术通过有效、简单的方式提供给客户,将通过不懈努力成为客户在信息化领域值得信任、有价值的长期合作伙伴,公司提供的服务项目有:申请域名雅安服务器托管、营销软件、网站建设、西青网站维护、网站推广。

某个采购订单,包含2个行项目,物料A和物料B。

4月20号完成了一笔发票校验,物料A和B的发票金额分别是800 EUR和800 EUR,这天做的IV中无非计划交货成本。

4月28日这天供应商送来一张发票,物料A和B的金额分别是200 EUR和1200 EUR,不过这张发票里含有一笔150 EUR的非计划交货成本,观察这笔交货成本在2个item上分摊是怎么进行的。

 

【图示】

SAP MM 如下图,IV时对于非计划交货成本分摊到各个ITEM中,为什么分摊比例是1:2 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【分析】

04月28号做发票的时候有非计划交货成本150块,物料A和B的发票金额分别是200 EUR和1200 EUR。当发票过账分摊非计划交货成本的时候,SAP系统会将该张采购订单之前已经过账入系统里发票里的ITEM中的价值考虑在其中的,而不仅仅考虑当前发票中的各个ITEM的金额的比例。

 

所以本次发票校验里,150 EUR的非计划交货成本在物料A和物料B这2个item上分摊比例是:A:B = (800+200):(800+1200)=1:2;而不是本次发票中物料A和物料B的金额比例:A:B = 200:1200=1:6。

 

2017-08-21写于无锡市新吴区

 


网站标题:SAPMM如下图,IV时对于非计划交货成本分摊到各个ITEM中,为什么分摊比例是1:2?
网页网址:http://bzwzjz.com/article/gcgehg.html

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