Điểm nổi bật đầu tiên của sản phẩm này đó là băng tải làm chuyển hướng sản phẩm được vận chuyển với nhiều góc độ khác nhau ( tùy thuộc vào yêu cầu của mỗi cơ sở sản xuất). Băng tải chuyển hướng có thể kết hợp được với những hệ thống băng tải khác Xe sơ-mi rơ-mooc. Xe tải và xe rơ mooc: 3 trục, 2 trục. Xe tải với rơ moóc: 3 cầu, 2 cầu, 1 cầu. Tạo bản in từ sơ đồ chất xếp. Thông báo kế hoạch chi phí. Lưu và tái sử dụng sơ đồ chất xếp. Kiểm tra phân bố khối lượng và mức tối đa cho phép. Top 10+ câu hỏi thường GIÁ BÁN ~ 469.000.000 ₫. Xe tải Isuzu QKR230 1T4 thùng kín mới 100% là dòng xe tải thương mại hạng nhẹ được rất được yêu thích hiện nay. Với giá bán 469 triệu đồng cho bản thùng kín tiêu chuẩn, khá phù hợp với khả năng của khách hàng Việt Nam. Xe rút hầm cầu, hút bể phốt chuyên dụng nhiều khối lượng khác nhau như 2 khối, 4 khối, …. Quý khách có thể tham khảo hãng xe, máy móc, phụ kiện, màu sắc, …. tùy chọn theo sở thích. Các mẫu xe đều có đầy đủ, chi tiết xin liên hệ hotline 0901.433.666. 1. Những điều cần biết trước khi mua bán xe hút hầm cầu cũ Có nên mua xe tải hút hầm cầu cũ không? Xe có 3 phiên bản và được phân phối với tư cách là xe nhập khẩu nguyên chiếc từ Thái Lan, hưởng thuế ưu đãi 0% (đối với xe nhập từ ASEAN). Oto.com.vn nhận thấy mỗi đại lý bán xe Nissan Terra 2022 đều có chương trình bán hàng khác nhau. Để mua được xe với mức giá Vay Tiền Nhanh. Câu hỏiHai xe tải giống nhau, mỗi xe có khối lượng 50 tấn, ở cách xa nhau 10 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu phần trọng lượng P của mỗi xe? Lấy g = 10 &xA0; m / s 2 " 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RLwSMcL4kvwniC/ENojqJmUXgg2NU7L0uiG88ZC7nwQKK75TBZ7ILWnatdYoqRqNY5foG+IcAKKf4qhKKjOfw+12/dgLxjYfM5by+QN/tdKDeJu+f37HUvs7DRn1OOHEGqiG+fPBKFlJ1mcy6njeLwSvqfZ8L0H4QX31kLucnBftug/YxeV20Dyvf2kA0Q9W4/A0gvj6nFPUxGfJuVPGuAYhvqcS3LC7nevuYDABziLDnGxp44DIBYJYpx8SXJ52zFlajfM9xTvKetwVpP5viqzoRa9JmMxmIb1lczmGTky4L4nuSKkA7yQ+A8JFvvl60lcoRABzkhypgy68c6sQnn2UnkE9kvOrlwbijIO2nkwrRFOOkTsxuClVGt3sxn1cml3OY+L4z9NwBir5t0EwVQCfcnqnCA82SaLwHwvgbCFSBDaS+ZrNK+eR3PiupE99z35zi2Vto7cpeWDlboDbUSYVoigmLfUUVRChuvt1hybOGSiC+XM4YeO4kZRPOszBMUr7XYvhgC8eyrXxS5ZJzUrM/dOVUv/tk/vAHi8MLgyuqvHmq0X4tht71WuNdew28ZwuZD3f4TLL4KOI4Nx0xbu9J8cz2iMk4Z8HbShXhCrlxN3UuZWMCd+EB56tmP3iWYz1lq607CZ73iOTxzouE6rS2yYNjDZrvMpGA4gzpeew2xbBTlIenqNdnpiVeoZ0Jnse2jDpr0UsVgn3rC+SGALN77gC0qlTwSuhlzH5wi/JxPzM3FYLZpPmbZxS/r2iMa7YdD6ppDxSd1XwXb2GliR2/I8bYp9tmMpfz8ZKJrz9mx7kV0CoR3rNUQbZpunlslJ+iPqC4sEAdEQPWUsJ+wGnIOJY4n4i0HQN3QLi/wurFMc4vRPTRVlHnRclAVaRrJhvESuRVzLabFb8zTkjadcLz9S+pzwaEbVvt0ZywrRd9847m6jpY2O1+VDG5eGZg9Vwk8fUL58k+LRm7uX3GImzO7X2i6oMmDzomUgimLVMEisR+sYLgidNKRn1iRTyf32MjG8wWjdUei+kLUX4p/pZd0EXYy+oX7sQlMnemgycsDyTvWowpuLJDWH4fqadbo43ivmtRTBaCk85ViXAXlemYtuG+81H8ex8UYwLrzT4MoWv4M90vVLtUvUr2BRgJlYuD7bjZNk+M8sGQ2wkH7mWxwtpZoLYcyqjNpi2+K+zU9eGM3hN0R8sOFRZ5ZTdN2ZzxOUf5bS85R0tAeL/TnycX24S7Zki4D/h06GRgdvNDDFDLYqbjl6TCfQPNARyCB4lDYqXzWExMlwL9nP/7V/H/XRV/i4GlWkzVjX1+WabiZ4Wrp0FMKnlbwk8vOyVEdTFEBxbF6p+1owtd5U/20trhAxbMgxm8o1G43nhg4vCVV0SDhO0DzKJJAAAAlJmj9Gd6p3OW398kVgv1eyoAAABAKak/Gp/nPcvzdXVpRPMAAAAoGyP09ym1PE9k8h7Zd4gvAACAsjJIbmYyekJwOwMAACghHBUm7O7VFofE9xOaCQAAQFlg1+7HEOGdd6R+fpCPu2gqAAAAZeE4hd+rnXGgbjsC9UGMZwAAAKUhKobzdwfqdk/U5T2aCQAAQFng08OyiFN5hsHrC9TjIJoKAABAWdhN8pCOz3OqFwf58KNcYa8XAABAqdhJ6pjKHLPZVkxaTrJ+I/Dut5Q+FygAAADgFOtIL4flO0qXpFoF5wkdpT8TWfPVomY0EQAAgDLygOKlAesxtBLmLBicAYMPVS2HiD2EFwAAQGlpDRE/nbyknD7wohDQ/WL12hAisPzPOUMS7+PytSZ2Y3OawqiDXg8JrmYAAAAV4BjZTX4eVjiO9DCaAgAAQNUEeCUn4Z0WK3AAAACgcnRQLWm9LdHlvd1DMDsAAABAdMIrXzIS3FWx0kXgDAAAACCEw16ZoPTu6N9CcE95pQVmBQAAANTw1aJuqt3F5atJnHThB9VOPa8EyqJXPnjlMdUiU/EKupPsBekAAAAAnOT/qDr66qL0thwAAADhdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPmc8L21pPjxtbz49PC9tbz48bW4+MTA8L21uPjxtbz4mI3hBMDs8L21vPjxtaSBtYXRodmFyaWFudD0ibm9ybWFsIj5tPC9taT48bW8+LzwvbW8+PG1zdXA+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPnM8L21pPjxtbj4yPC9tbj48L21zdXA+PC9tYXRoPjhrG/cAAAAASUVORK5CYII=" style="width height margin-left margin-top transform rotate translateZ0px; -webkit-transform rotate translateZ0px;" title="straight g equals 10 space straight m divided by straight s squared"> .Hai xe tải giống nhau, mỗi xe có khối lượng 50 tấn, ở cách xa nhau 10 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu phần trọng lượng P của mỗi xe? Lấy .25. thíchHai xe có khối lượng cùng nhau nên có cùng trọng lượng P = mg = 50000 . 10 = 5 . 10 5 N " 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style="width height margin-left margin-top transform rotate translateZ0px; -webkit-transform rotate translateZ0px;" title="straight P equals mg equals equals to the power of 5 open parentheses straight N close parentheses"> Lực hấp dẫn giữa hai xe F hd = G m . m r 2 = 6 , 67 . 10 - 11 5 . 10 4 . 5 . 10 4 10 2 = 1 , 7 . 10 - 3 N " 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" style="width height margin-left margin-top transform rotate translateZ0px; -webkit-transform rotate translateZ0px;" title="straight F subscript hd equals straight G fraction numerator straight m. straight m over denominator straight r squared end fraction equals 6 comma to the power of negative 11 end exponent fraction numerator to the power of to the power of 4 over denominator 10 squared end fraction equals 1 comma to the power of negative 3 end exponent open parentheses straight N close parentheses"> Ta được F hd P = 1 , 7 . 10 - 3 5 . 10 5 = 34 . 10 - 10 . " 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" style="width height margin-left margin-top transform rotate translateZ0px; -webkit-transform rotate translateZ0px;" title="straight F subscript hd over straight P equals fraction numerator 1 comma to the power of negative 3 end exponent over denominator to the power of 5 end fraction equals to the power of negative 10 end exponent.">Hai xe có khối lượng cùng nhau nên có cùng trọng lượngLực hấp dẫn giữa hai xe Ta được 1 Câu hỏi Hai xe tải giống nhau, mỗi xe có khối lượng có trọng lượng P, ở cách xa nhau 30m. Lấy g =9,8m/s2. Độ lớn lực hấp dẫn giữa chúng bằng A. P. B. P. C. P. D. P. Hai xe tải giống nhau, mỗi xe có khối lượng có trọng lượng P, ở cách xa nhau 30m. Lấy g 9,8m/s2. Độ lớn lực hấp dẫn giữa chúng bằng A. P. B. P. C. P. D. tiếp Xem chi tiết Hai xe tải giống nhau, mỗi xe có khối lượng ở cách xa nhau 40m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu lần trọng lượng của mỗi xe? Biết g =9,8m/s2 A. B. C. 8, D. Xem chi tiết Hai xe tải giống nhau, mỗi xe có khối lượng 2. 10 4 kg, ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu phần trọng lượng P của mỗi xe ? Lấy g 9,8 m/ s 2 A. 34. 10 - 10 P. B. 34. 10 - 8...Đọc tiếp Xem chi tiết Hai xe tải giống nhau, mỗi xe có khối lượng kg ở cách xa nhau 40 m. Lực hấp dẫn giữa chúng bằng bao nhiêu phần trọng lượng P mỗi xe? Lấy g 9,8 m/ s 2 . A. 34. 10 - 10 P B. 85. 10 - 8 P. C. 34....Đọc tiếp Xem chi tiết Hai xe tải giống nhau, mỗi xe có khối lượng 2 . 10 4 k g , ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu lần trọng lượng của mỗi xe? Biết g 9 , 8 m / s 2 A. 34 . 10 - 10 B....Đọc tiếp Xem chi tiết Hai tàu thủy, mỗi chiếc có khối lượng 50 000 tấn ở cách nhau 1 km. Lấy g=10 m/s2. So sánh lực hấp dẫn giữa chúng với trọng lượng của một quả cân có khối lượng 20 g. A. Lớn hơn B. Bằng nhau C. Nhỏ hơn D. Chưa thể biết Xem chi tiết Hai tàu thủy, mỗi chiếc có khối lượng 50000 tấn ở cách nhau 1 km. So sánh lực hấp dẫn giữa chúng với trọng lượng của một quả cân có khối lượng 20 g. Lấy g = 10 m / s 2 A. Lớn hơn. B. Nhỏ hơn. C. Bằng nhau D. Chưa thể kết luận được. Xem chi tiết Hai xe tài giống nhau, mỗi xe có khối lượng 20 tấn, ở cách xa nhau l00 m. Tìm lực hấp dẫn giữa hai xe. A. 2, N. B. 2, N. C. 1, N. D. tiếp Xem chi tiết Hai tàu thủy, mỗi chiếc có khối lượng 50000 tấn ở cách nhau 1km. So sánh lực hấp dẫn giữa chúng với trọng lượng của một quả cân có khối lượng 20g. Lấy g 10m/s2. A. Lớn hơn B. Nhỏ hơn C. Bằng nhau D. Chưa thể kết luận đượcĐọc tiếp Xem chi tiết Trang chủHai xe tải giống nhau, mỗi xe có khối lượng , ở cá...Câu hỏiHai xe tải giống nhau, mỗi xe có khối lượng , ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu? A. B. C. xe tải giống nhau, mỗi xe có khối lượng , ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu? A. B. C. D. TNT. NhãGiáo viênXác nhận câu trả lờiGiải thíchĐáp án C Đáp án C 1Yêu cầu Vàng miễn phí ngay bây giờ!Với Gold, bạn có thể đặt câu hỏi cho Diễn đàn bao nhiêu tùy thích, bạn biết mỗi vật điểm đặt của trọng lực0Xác nhận câu trả lờiMột vật ở trên mặt đất có trọng lượng 6 N. Khi ở một điểm cách bề mặt Trái Đất một khoảng 2R R là bán kính Trái Đất thì nó có trọng lượng bằng bao nhiêu? Lấy gia tốc rơi tự do ở sát mặt đất A. 4 ...1Xác nhận câu trả lờiHai vật cách nhau một khoảng r 1 thì lực hấp dẫn giữa chúng là F 1 . Để lực hấp dẫn giữa chúng tăng lên 9 lần thì khoảng cách r 2 giữa chúng A. tăng lên 3 lần B. tăng lên 9 lần C. giảm đi 3 ...1Xác nhận câu trả lờiKhi khối lượng của mỗi vật tăng lên gấp đôi và khoảng cách giữa chúng cũng tăng lên gấp đôi thì lực hấp dẫn giữa chúng có độ lớn1Xác nhận câu trả lờiHai xe tải giống nhau, mỗi xe có khối lượng 2, 4 kg, ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu phần trọng lượng P của mỗi xe ? Lấy g = 9,8 m/s 2 . A. -10 P nhận câu trả lời Câu hỏi Hai xe tải giống nhau, mỗi xe có khối lượng 2 . 10 4 k g , ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu lần trọng lượng của mỗi xe? Biết g = 9 , 8 m / s 2 A. 34 . 10 - 10 B. 34 . 10 - 8 C. 8 , 5 . 10 - 11 D. 85 . 10 - 8 Hai xe tải giống nhau, mỗi xe có khối lượng 2. 10 4 kg, ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu phần trọng lượng P của mỗi xe ? Lấy g 9,8 m/ s 2 A. 34. 10 - 10 P. B. 34. 10 - 8...Đọc tiếp Xem chi tiết Hai xe tải giống nhau, mỗi xe có khối lượng ở cách xa nhau 40m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu lần trọng lượng của mỗi xe? Biết g =9,8m/s2 A. B. C. 8, D. Xem chi tiết Hai xe tải giống nhau, mỗi xe có khối lượng kg ở cách xa nhau 40 m. Lực hấp dẫn giữa chúng bằng bao nhiêu phần trọng lượng P mỗi xe? Lấy g 9,8 m/ s 2 . A. 34. 10 - 10 P B. 85. 10 - 8 P. C. 34....Đọc tiếp Xem chi tiết Hai xe tải giống nhau, mỗi xe có khối lượng có trọng lượng P, ở cách xa nhau 30m. Lấy g 9,8m/s2. Độ lớn lực hấp dẫn giữa chúng bằng A. P. B. P. C. P. D. tiếp Xem chi tiết Hai xe tải giống nhau, mỗi xe có khối lượng có trọng lượng P, ở cách xa nhau 30m. Lấy g 9,8m/s2. Độ lớn lực hấp dẫn giữa chúng bằng A. P. B. P. C. P. D. tiếp Xem chi tiết Hai tàu thủy, mỗi chiếc có khối lượng 50 000 tấn ở cách nhau 1 km. Lấy g=10 m/s2. So sánh lực hấp dẫn giữa chúng với trọng lượng của một quả cân có khối lượng 20 g. A. Lớn hơn B. Bằng nhau C. Nhỏ hơn D. Chưa thể biết Xem chi tiết Hai tàu thủy, mỗi chiếc có khối lượng 50000 tấn ở cách nhau 1 km. So sánh lực hấp dẫn giữa chúng với trọng lượng của một quả cân có khối lượng 20 g. Lấy g = 10 m / s 2 A. Lớn hơn. B. Nhỏ hơn. C. Bằng nhau D. Chưa thể kết luận được. Xem chi tiết Hai xe tài giống nhau, mỗi xe có khối lượng 20 tấn, ở cách xa nhau l00 m. Tìm lực hấp dẫn giữa hai xe. A. 2, N. B. 2, N. C. 1, N. D. tiếp Xem chi tiết Hai chiếc tàu thủy mồi chiếc có khối lượng 10 000 tấn ở cách nhau 100 m. Lực hấp dẫn giữa chúng là F h d . Trọng lượng P của quả cân có khối lượng 667 g. Tỉ số F h d / P bằng A. 0,1. B. 10. C. 0,01. D. tiếp Xem chi tiết Câu hỏiHai xe tải giống nhau, mỗi xe có khối lượng 4 kg, ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu lần trọng lượng của mỗi xe? Biết g = 9,8 m/s 2 A. 34. 10 -10 B. 34. 10 -8 C. 8,5. 10 -11 D. 85. 10 -8Hai xe tải giống nhau, mỗi xe có khối lượng ở cách xa nhau 40 m. Hỏi lực hấp dẫn giữa chúng bằng bao nhiêu lần trọng lượng của mỗi xe? Biết g = 9,8 m/s2 A. 34. 10-10 B. 34. 10-8 C. 8,5. 10-11 D. 85. 10-8 34. 10-1034. 10-88,5. 10-1185. 10-8Giải thíchĐáp án C. 8,5. 10 -11 Lực hấp dẫn giữa hai xe là Đáp án C. 8,5. 10-11 Lực hấp dẫn giữa hai xe là 1

hai xe tải giống nhau mỗi xe có khối lượng