Anh em cho mình biết độ dịch chuyển của ảnh là gì? Ai trả lời dc mình tạ ơn nhiều lắm
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Cơ số thuộc loại lớp 6,môn toán dạng lũy thừa
Giả dụ 3 mũ 4:
34 (3 là cơ số,4 là lũy thừa)
Cách tính 34 =3x3x3x3=81
34 còn có thể viết khác nhưng cách này ko đc sử dụng nhiều trong toán học:
34=3^4
Còn cơ số 5,6,9 cũng là như vậy nhé!
em có thái độ gì trước hành vi cãi lại lời bố mẹ
=> Em không thích hành vi đó và sẽ khuyên răng bạn
em có thái độ gì trước hành vi nói cộc lốc, xấc lược và xúc phạm tới mọi người
=> Thái độ của em ko được vui và em sẽ khuyên với bạn phải nói năng lịch sự nhất là với người lớn hơn mình
em có thái độ gì trước hành vi hiếu thảo, biết ơn , kính trọng tới ông bà
=> Em có thái độ là rất vui vẻ và hài lòng
em có thái độ gì trước hành vi kính trọng , biết ơn các thầy cô giáo
=> Em cx rất vui và cx rất hài lòng
Vì số đó chia hết cho2,5 nên có c/s cuối là 0
Chia hết cho 3và 9 phải có tổng chia hết cho 3, 9
=> co tong la 9,18,..
Co tong la 9 ta co
90,180,...
90 ko chia het cho4
180 chia het cho 4
Suy ra so can tim la 180
Tk mk nha
12 x 29 + 2 x 6 x 38 + 4 x 99
= 12 x 29 + 2 x 6 x 38 + 4 x 3 x 33
= 12 x 29 + 12 x 38 + 12 x 33
= 12 x ( 29 + + 33 )
= 12 x 100
= 1200
VFF là viết tắt của cụm từ Viet Nam Fooball Federate : Liên hiệp bóng đá Việt Nam
học tốt
link ảnh
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
Tham Khảo
- Câu tục ngữ “Đất lành chim đậu” đất lành ở đây có thể hiểu là đất tốt, phù hợp cho chim sinh sống, cũng có thể là nơi yên lành, bình yên. Còn nghĩa bóng của câu tục ngữ chính là khuyên người ta tìm đến những nơi tốt, bình yên, tránh xa những nơi xô bồ.
Đất lành chim đậu có nghĩa là nơi tốt đẹp ,thanh bình sẽ có chim về đậu , sẽ có nguời tìm đến để sinh sống và làm ăn