Bầu cử Mỹ 2024: Bà Harris có lợi thế tại các bang “chiến địa”

06:12 06/09/2024

Bà Harris được dự đoán sẽ chiến thắng tại các bang Pennsylvania, Wisconsin và Michigan, nơi sẽ giúp bà hội đủ tối thiểu 270 phiếu đại cử tri cần thiết để giành chiến thắng sít sao trước ông Trump.

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