高考网 发表于 2016-7-29 23:18:16

2013年高考 阳泉市地区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,阳泉市地区天气情况。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。
       
http://gaokao.xdf.cn/201306/data:image/png;base64,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
页: [1]
查看完整版本: 2013年高考 阳泉市地区6月7、8、9日天气预报