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)
Hướng dẫn giải bài tập sách giáo khoa Toán lớp 3: Phép trừ
các số trong phạm vi 10000
Hướng dẫn giải bài Phép trừ các số trong phạm vi 10000 (bài 1, 2, 3 SGK
Toán lớp 2 trang 104)
Bài 1: (Hướng dẫn giải bài tập số 1 SGK)
Tính
Hướng dẫn giải
Đáp số lần lượt là: 3458, 2655, 959, 2637
Bài 2: (Hướng dẫn giải bài tập số 2 SGK)
Đặt tính rồi tính
a) 5482 - 1956 b) 9996 - 6669
8695 - 2772 2340 - 512
Đáp án lần lượt là:
a) 3517; 5923
b) 3327; 1828
Bài 3: (Hướng dẫn giải bài tập số 3 SGK)
Một cửa hàng có 4283 mét vải, đã bán được 1635 m vải. Hỏi cửa hàng còn lại bao
nhiêu mét vải?
Hướng dẫn giải
Cửa hàng còn lại số mét vải là: