中考网 发表于 2016-8-6 09:08:35

初一数学基础练习题之同底数幂的乘法

做练习题可以起到加深巩固所学数学知识的作用,所以说练习题具有较强的指向性和目标性;并且练习题所涵盖的知识、涉及的己知未知的因素范围较广,所以对学习的进步很有用。下面,学大教育小编为大家带来了初一数学基础练习题之同底数幂的乘法,希望大家多多练习。
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
以上是学大小编为大家整理的初一数学基础练习题之同底数幂的乘法,更多相关内容请关注学大教育官网初一数学栏目。
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