Tỷ lệ ủng hộ Tổng thống Mỹ Donald Trump cao nhất trong 2 năm

06:15 01/06/2019

(Baothanhhoa.vn) - Kết quả cuộc thăm dò dư luận do Harvard CAPS/Harris Poll công bố ngày 31/5 cho biết tỷ lệ cử tri ủng hộ Tổng thống Mỹ Donald Trump đạt mức cao nhất trong vòng 2 năm qua do sự lạc quan của cử tri về nền kinh tế Mỹ .

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