C语言中2.1*100=209？？？
在C语言中偶然发现的一个问题，其中2.1*10是正常的data:image/png;base64,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精度损失了，你将a定义为double就行 庄永 发表于 2023-10-30 22:43
精度损失了，你将a定义为double就行
为什么3.1*100是正常的，结果为310，2.1就不可以了？ 坚持再坚持 发表于 2023-10-31 17:27
为什么3.1*100是正常的，结果为310，2.1就不可以了？
这个和浮点的存储有关。可以看一下IEEE 754相关知识 庄永 发表于 2023-10-31 23:15
这个和浮点的存储有关。可以看一下IEEE 754相关知识
好的，谢谢 坚持再坚持 发表于 2023-11-1 08:00
好的，谢谢
不同类型的数据最好还是转为同类型的数据进行运算。 2.1单精度浮点在内存中实际存储的是2.099999904632568359375
IEEE 754 浮点数 - 在线工具
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