高考网 发表于 2016-7-29 23:18:39

2013年高考 淮南市地区6月7、8、9日天气预报

新东方网高考频道为广大高考考生和家长们提供2013年6月7、8、9日高考期间,淮南市地区天气情况。提前掌握高考期间的天气情况,合理安排考试出行时间,能够有效避免因天气状况引起的交通拥堵导致考试迟到、影响考生情绪等情况的发生,可以帮助考生顺利完成高考。
       
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fDNMsqohW6WnmA6PpsoR5rPmuIM9+SYKws+CML/ggCkg1Z5b0PbobpOz9zqer9L61grCz4Iwv+CAKSDVnlvQ9uhuk7P3Op6v0vrWCsLPgjC/4IApINWeW9D26G6Ts/c6nq/S+tYKws+CML/ggCkg1Z5b0PbobpOz9zqer9L61grCz4Iwv+CAKSDVnlvQ9uhuk7P3Op6v0vrWCsLPgjC/4ISkQyAoFAIBAIx3ECyb6vDyAIgiAIYmYGkiEIgiCoFAKSIQiCIKgU+j/PLXGLI2352wAAAABJRU5ErkJggg==
  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