谷青华 发表于 2018-6-29 20:28:48

t+固定资产t+12.3标准版,资产管理,为什么固定资产计提折旧有残值

在用友畅捷通T+财务管理软件的用友T+资产管理模块中碰到如下 问题,t+固定资产,详细问题描述如下:
t+12.3标准版,资产管理,为什么固定资产计提折旧有残值率的,用年限法的,没有减去残值呢,月折旧额是原值除以总月数呢?

用友软件苏娜 发表于 2018-6-29 21:21:50

软件就是根据公式自动计算的,如果根据这个公式确实计算的不正确,请联系代理商在支持网提交问题和账套备份需要进一步来查询原因再做处理了

月饼勋章 发表于 2018-6-29 22:34:09

默认得就是年限平均法,公式也是这个呀,为什么算出来的月折旧额补对

用友软件工程师 发表于 2018-6-30 00:05:06

基础设置-资产分类中可查看月折旧额的计算公式:
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查看完整版本: t+固定资产t+12.3标准版,资产管理,为什么固定资产计提折旧有残值