考研族 发表于 2018-9-29 20:41:45

2015考研数学(三)真题解析:矩估计量及最大似然估计量

http://kaoyan.wendu.com/data:image/png;base64,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
/collect/201809/28/40406.htm
页: [1]
查看完整版本: 2015考研数学(三)真题解析:矩估计量及最大似然估计量