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![](https://rs.olm.vn/images/avt/0.png?1311)
Số thóc kho 1 là :
( 1035 - 517 ) : 2 = 259 ( tấn )
Số thóc kho 2 là :
259 - 93 = 116 ( tấn )
Số thóc kho 3 là :
1035 - 259 - 116 = 660 ( tấn )
Đ/s : 660 tấn
![](https://rs.olm.vn/images/avt/0.png?1311)
Kho 1 là :
( 1035 - 517 ) : 2 = 259 ( tấn )
Kho 2 là :
259 - 93 = 166 ( tấn )
Tổng của kho 2 và 3 là :
1035 - 259 = 776 ( tấn )
Kho 3 là :
776 - 166 = 610 ( tấn )
Đáp số : 610 tấn
![](https://rs.olm.vn/images/avt/0.png?1311)
Số thóc ở kho a là :
( 1035 - 517 ) : 2 = 259 ( tấn )
Số thóc ở kho b là :
259 - 93 = 166 ( tấn )
Tổng số thóc ở kho b và c là :
1035 - 259 = 776 ( tấn )
Số thóc ở kho c là :
776 - 166 = 610 ( tấn )
Đáp số : kho a : 259 tấn
kho b : 166 tấn
kho c : 610 tấn
Mk nhanh nhất đó
>_< ♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥♥♥๖ۣۜ♥♥
![](https://rs.olm.vn/images/avt/0.png?1311)
Hình như đề bài sai hay sao ý!Vì A nhỏ hơn tổng của B và C nên ta tính A lấy 1035-517=518 thế nên sai. Bạn xem lại đề bài nhé
![](https://rs.olm.vn/images/avt/0.png?1311)
kho B và C chứa số tấn là :
( 1035 + 517 ) : 2 = 776 ( tấn )
kho A chứa số tấn là :
1035 - 776 = 259 ( tấn )
kho B chứa số tấn là :
259 - 93 = 166 ( tấn )
vậy kho C chứa số tấn là :
776 - 116 = 610 ( tấn )
Đ/S : 610 tấn
kho 1 là
[1035-517]:2=259[tan]
kho 2 là
259-93=166[tấn]
tổng của kho 2va3 la
1035-259=776[tan]
kho 3 la
776-166=610[tan]
dap so kho1:259tan
kho2:166tan
kho3:610tan
kho1:259 tan
kho 2:166 tan
kho3 :610 tan![Kết quả hình ảnh cho Tran Bui Huy Hoang](data:image/jpeg;base64,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)