T3资产负债表中预付账款取不到科目余额表中此余额本公司 使用T3产品,
在用友畅捷通T3财务软件的用友T3财务报表模块中碰到如下 问题,T3资产负债表中预付账款取不到科目余额表中此余额,详细问题描述如下:本公司 使用T3产品,余额表上预付账款有余额,凭证也无误,但拉取资 产负债表后,发现预付账款余额并未取到数。凭证借方:预付账款/其他/装修款 贷方:银行存款/一般户工行 。拉取报表后,银行余额有减少此金额,预付账款未取到金额。使用系统对账功能的时候,又显示是借贷平衡的。
您的预付账款有挂辅助核算吗?
是在借方
您的预付账款余额是在借方还是在贷方?
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
从公式上看起来好像是没有问题的,但就是取不到数
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
从公式上看起来好像是没有问题的,但就是取不到数
您好,您的资产负债表,预付账款的公式是什么?您根据公式和明细账进行核对一下。
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