本帖最后由 afr751116 于 2016-9-14 14:50 编辑
像下图的单元格,本来小数是 4位的,
data:image/png;base64,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
但是我使用了格式,使它成为整数
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AkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgGAkdwAIRnIHgFBWq/8Hmd35bOEEShwAAAAASUVORK5CYII=
但现在的问题是,在后面的单元格,我是用的 A2*A3 的做法。
但是它不是按17来算,还是按原来的值来算,SQL的语句不能碰了,所以想在FR上想办法像下图
要如何才能按17来算? 12.5 * 17 = 212.5
data:image/png;base64,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