Morgan Stanley dự báo khả năng tái đắc cử của ông Trump

10:43 07/01/2020

Các tín hiệu về một nền kinh tế mạnh của Mỹ không đồng nghĩa với việc Tổng thống đương nhiệm Donald Trump sẽ tiếp tục giành chiến thắng trong cuộc bầu cử năm nay để có nhiệm kỳ thứ hai tại Nhà Trắng.

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