字符串连接问题？
A，B，C，D单元格，其中A，C必填，当B为空时，D=A-C，否则D=A-B-C请问，如何设置公式？ 解决方案有两种 1公式：在D单元格设置公式 =IF(D="",A-C,A-B-C)
2填表公式 ABC值变化 赋值：在执行条件处 填写对应的条件 155773470086482 发表于 2020-11-26 17:31
解决方案有两种 1公式：在D单元格设置公式 =IF(D="",A-C,A-B-C)
2填表公式 ABC值 ...
IF 出错，好像和Excel中不一样，填表公式不知如何设置？data:image/png;base64,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
本帖最后由 155773470086482 于 2020-11-27 09:43 编辑
我测试的结果attach://31838.png 但是看你这个逻辑，不是直接就可以写成D=A-B-C吗？B为空或不为空不影响结果 hotfox 发表于 2020-11-27 08:51
IF 出错，好像和Excel中不一样，填表公式不知如何设置？
CONCATENATE2("连接字符",单元格1,单元格2,单元格3)
这个函数可以解决问题 155773470086482 发表于 2020-11-27 09:47
但是看你这个逻辑，不是直接就可以写成D=A-B-C吗？B为空或不为空不影响结果 ...
data:image/png;base64,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data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOwAAAAxCAYAAADZc0XlAAAJWElEQVR4Ae1cS47bOBDt+5/CJ9AFtB4ESjCbJPAiQYCknQT5bHwDDp7lJz2WSYpy27LUUw0QRVYVi6zPI6lOzzwdj8fgzWPgNbCNGnjyRG0jUZ4nzxNqwAHrLwx/YW2oBhywG0qW37J+yzpgHbB+w26oBhywG0qW37B+wzpgHbB+w26oBh4G2H/+fQ7ePAZeA/Nq4CGARZL8eefPO6+B+TWwOGAJ1uA/HgGPwOwIOGBnh8wneAQeFwEH7ONif9OVn56eBnvskw6CTId6pBm1V8Heuo8vBiwCwFbzTVL7JKZNUlYLx6D8IQ9j9inXMXk6j307l/Nq+FaHNlPr0S6pnat8K6NdS3Ud9kmtrh1Tj9TK7Rh62ihP8ShLUdVHnz/KJ69EVV/tcE4tj/prpy8CLIMFoGq/BNwawNogc0zKoOo41Vce5tSOqUdq59bw7Rwdcz6pyrSvcuWjz5+cjuVT31LqkVq5jq0Ox6TUtWPySa2cY9KcHvmkU/qQW53cXPLXTm8G2BJIVaaAZUCVImC1QVY92tD5Kk8lQueoPDWPPFLqq42SjPqgVk95KtO+6kzZUvkt+3Y/tG35dkw90il5rV7JDmWktEma41O+VnoVYOGsbQrKUl8BmwtKLpiWr2PuBzbJJ02tQxmp6uR44FuZ8lTGPum19jkvZQeyHJ/zqAM9bSqv7deuNWVvyg73+RI7XIPU2srxrd7axlcBFoBkUEvgTMnuCVgEl/tiPxdwJoxU9Uo8K+MYlH1dW3lco8QryThfaUpf5bfsT601JedebqWXs6N87XN90BxfddbYfyhgETTbSsG0QdYx+7RXskMZdTmXCbJj6lOulLq0RRnHpOSDcs4UL6dbM091btVP7Zu2SzLqkNbqTumV5JBp49qkpbnUWSO9CrAaCN6i5E3dvtfcsAwuKQOp41RfeZij41zf6tWuZefdwr7a4D4srdGxc64d27U4Jq21a/U5JqUdOyaf1MrtGHopXolP22ulLwKsglWBiiBRZmkNYBlQ2LEBJ0/5lleSqW0mhfNVlrNR0uUc1VGb2qeu5elc9pVC3/6oLSu7dpyzmdqL8tjnunPsYA7n23l2rPY5hzylKVnOls5ba/8mgE2BFUGxYMW4FrBrDdha93XrIryVvddq51F1cDVgFYxICpoCV+Xad8A+KtX16zrI6mO1tOZswCo4FYi1fQfs0in29V5TBGYBlrdoLThTeg7Y11Q+7svSEZgF2BQA5/IcsEun2Nd7TRFYHLAAOEE7F+yuP/8/ePaYva6YPQSwBC2A681j4DVQXwMPA6yf/K/r5Pd8LpNPB+yG/o95DoplQLHmODtgHbDJP3BZc9H+n/fmgHXAOmA3VANPu90uePMYeA1sowb8ht3Q6fp/fgq67/33uwPWAetP4g3VgAN2Q8nyW8Z/S+yAdcD6DbuhGnDAbihZfsP6DeuAdcD6DbuhGpgF2D9//oS/f/8GUO1v7eSHDz9+/Eg2yLbgD3NQolvww/c479VQDVgtchYJi34rRc7iwL7fv39/AVjyqLdmihw8Pz8X29byslS8ETvEBvTnz58nutTaL12nCrBwDEUOisZFOaaM/CQ9dKFpunCwz499G5ruMNhMzj0eQtfsQrufdxqlbR0HoFo5DyDLvxxjP03oDvP2s2/7f5yf9nfaLmL/+/fvISfMBSkKEoCeBu39fKG/wx9lNG1om8wfKJxqYx9a1ojUxaFrKmokHzPEBHH49etX+PjxY3j79m3UpmPU28Y+Bl+Sf3DUhr2tbxlj/ktruAqwcCgHSgQDsimnNejaP0pi0N+1+3AEuJMBscmeBxru9cOHD+Hdu3cBVBt5OV9H4GqR70Ob2yt8OY7yEaj9ARQnv5zsce2+eAhMy9cxcjIN2mV8AXijYtW8D0WdAuwYvyhep9jmQco4IE4E6JcvX06gRVzAhw5kjCUp51oa1e2wZ+4BcYxzaAGaGs+tiSrATjkyJT+eb0gGHIkbnD8nDuMTWBGI3G1sgrRv6wGLJPHJi8QpULUPGQAL3dQhdHlrmFcD9h4VkxThsH+bXDtmEeTpdMz7ubyFbfFhfH9fALYmNM1uuCFPeU4ccD2YJVZSF03XhXYXgyHlT4qHJy8OLcQrJQdgP336FA6Hw9Byurm9s653Zo/Q10MqNbaAVf3UfpcBrD1NCzfo6EC+WFOOTPEAQr4EWOwpQNIO9TmOqd5KZp8rAyx9jfeve763Lz1o+fmAorU5HgvZALZt+88ogAmvLwA9OgzVj3QfgEWD/7xZQZl7AJbfsYhV6YBL7X2M6/nQ5Svx2F9KCsDRz36vsT3MN6+Q4YAffVsEsLgJccr2J1ETur29hWIH4Mh4anFemtrkjwEcnQSPAGTSkBwmLTWH+ilZ/2LI3O4pwJobpen25vl0TnYiQen1j8MzzsrhF/de8m+cNxOw1b70BRjnsQ3dANgRnLaQx73FOQT/VBszQEvAIi4Ap37Dwh54+LblmtBD41hpDLDLvUFXdU57NfGK4zG+PPgKVYBz7d5O/8IoAhYJhzNfv34Nnz9/PlH0baMMutkiQSHzFwpa1OZEygJQ58wobDrNIuZ4ipb1tRgNcC/2ORbmuKYFqB2ni2Gcnwbst2/fwps3bwIo+/BD51327+0LfevjsJ8CLOJXLPJ5T2MCFn6jD4CisU7nALbudyv5/QF4CkgFNwEbAVoOJny+ABtFwAKAAOP3798vQGpBCx3o6mnF4rDfSm0nN2wBsJGDF0CYLmquD6oARLI4tpSJJF9toD/6YoDKQ+Rin8sAFrcCwMr9Y68pnvqzjC9nwJ7zPBbpGJf6PON5nQeE+sa+AhbfsgQsb9FZgGWOExSxVDD2AIz3Gvl5sjHGgICNbWiN9798mwRsCoAMhqXQzeqjkDM3LG/VMZnYKBItoEidvLSXCKDdmwIQff4CinzlYS751k4/NnvT9R8EWOwXt6rdrwWxlV/E+ea+8Ibti2/IsTmoh0I18esPFRb+9YAFQAFOPolBEYtawOL7Mrr9Sq+AU13GfmOthwEWp7ie5CyCGsB2OImGGxZOIRA9MIdkomiQ0J2cWiaRXLOWEpDYdw6M5EOHgE7bvx6wKMB7fMNi73jh6H6nbthe996+XBYub5Movzwoojz3t8r429czYKHTdJGv6rf29YZFPNC0fmsBO9g8dKFN/N3AvW/Yvm4O4T/LHmm/mMX+kAAAAABJRU5ErkJggg==
155773470086482 发表于 2020-11-27 09:47
但是看你这个逻辑，不是直接就可以写成D=A-B-C吗？B为空或不为空不影响结果 ...
“-”只是连接符，不是减号，不计算 那还是填表公式-值变化时事件-赋值-用字符串函数
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