小学教育网 发表于 2018-11-24 12:51:45

数学智力题:折叠纸片

数学智力题:折叠纸片
          将这幅图复印或者临摹下来,沿着虚线折叠,要求数字按正确顺序排列(即1,2,3,4,5,6,7,8),一个压着一个,“1”排最前,“8”排最后。数字朝上、朝下或在纸的下面都可以。
       
       
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
       
       
          答案:转动纸张,空白面朝上,数字“2”在左上角。然后把右边向左折,这样数字“5”靠着数字“2”。现在,将下半部往上折,结果数字“4”靠着数字“5”。接下来将“4”和“5”向内折,位于数字“6”和“3”之间。最后,把数字“1”和“2”折到小数字堆上,到此一切结束。
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查看完整版本: 数学智力题:折叠纸片