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Bài 4 các phương pháp đảm bảo toàn vẹn dữ liệu

Bài 4 các phương pháp đảm bảo toàn vẹn dữ liệu

Bài 4 các phương pháp đảm bảo toàn vẹn dữ liệu

... 1 Bài 4: Các phương pháp đảm bảo toàn vẹn dữ liệu Giới thiệuĐiều kiện của các ràng buộc Đảm bảo toàn vẹn dữ liệu bằng ràng buộc miền Đảm bảo toàn vẹn dữ liệu bằng ràng buộc khóa Đảm ... bảo toàn vẹn dữ liệu bằng ràng buộc khóa Đảm bảo toàn vẹn dữ liệu bằng kích họat trigger5Tạo ràng buộc bằng định nghĩa kiểu dữ liệu mớiCú pháp: sp_addtype type, system_d ata_type [,'NULL' ... cho bảng đã có dữ liệu, nhưng dữ liệu không thoả mãn ràng buộc thì ràng buộc đó sẽ: hoặc là không có hiệu lực hoặc là một số dữ liệu trong bảng sẽ bị mất. –VD:Trường hợp mất dữ liệu (varchar(10)->varchar(5))Trường...
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Giáo án số 11 - Bài 4: CÁC PHƯƠNG PHÁP VỆ SINH VÀ THIẾT BỊ LAU CHÙI doc

Giáo án số 11 - Bài 4: CÁC PHƯƠNG PHÁP VỆ SINH VÀ THIẾT BỊ LAU CHÙI doc

... chương: CÁC THIẾT BỊ, DỤNG CỤ TRONG NHÀ HÀNG, TIÊU CHUẨN VỆ SINH, AN TOÀN LAO ĐỘNGThực hiện: ngày tháng năm 2013. Bài 4: CÁC PHƯƠNG PHÁP VỆ SINH VÀ THIẾT BỊ LAU CHÙI.Mục tiêu của bài: Sau ... đổi phương pháp học, tạo tâm thế tích cực của người học )-Đặt vấn đề về vệ sinh trong nhà hàng.-Đàm thoại với hs về các phương pháp làm vệ sinh.-Dẫn ý vào bài mới.-Đàm thoại về phương pháp ... lí do:-Vắng không lí do:2. Kiểm tra bài cũ: Kể tên các dụng cụ kim loại được sử dụng trog nhà hàng? Nêu cách bảo quản ? Thời gian: 4 phútII. Thực hiện bài học: Thời gian: 85 phútTTNội dungHoạt...
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Tài liệu Các phương pháp điều khiển vào ra dữ liệu ppt

Tài liệu Các phương pháp điều khiển vào ra dữ liệu ppt

... 3 24 bit nhớ bên trong tạo thành các thanh ghi bao gồm:- 4 thanh ghi địa chỉ cơ sở 16 bit. - 4 thanh ghi đếm số từ cơ sở 16 bit. - 4 thanh ghi địa chỉ hiện hành 16 bit. - 4 ... thống 8086/88.ICW3 mạch chủ:T0T1T2T3T4T5T6T7A0=1IC4SNGLADILTIM1A5A6A7A0=0 1: Cần ICW4 0: bỏ ICW4Address Interval:K/c giữa các vector ngắt1: 4 byte (80x86/88)0: 8 byte (8080/85)Single:1: ... và IRR. Ví dụ: giả sử IR2 và IR4 không bị che và có một tín hiệu yêu cầu ngắt đưa tới ngõ vào IR4. Yêu cầu trên IR4 sẽ lập bit thứ 4 trong thanh ghi IRR lên 1. Trước tiên...
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Tài liệu so sánh các phương pháp tiếp cận cơ sở dữ liệu XML docx

Tài liệu so sánh các phương pháp tiếp cận cơ sở dữ liệu XML docx

... tr XML hoc các cách khác? Bài vit này so sánh các phng pháp tip cn cho mt s các gii pháp khác nhau, bao gm eXist, Mark Logic, và IBM® DB2® Express-C. S khác bit ca các kiu c ... các c s d liu XML.  Th vin k thut XML: Truy cp developerWorks XML Zone  xem các bài vit, các th thut, các hng d#n, các tiêu chu%n và IBM Redbooks. Web qung bá và các ... nh vy, tin tt lành là các c s d liu c in là la chn phù hp  cha các tài liu XML hoc các phân mnh ca các tài liu XML vào th$i im hin ti. Các cách thc  truy cp nhng...
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XÂY DỰNG hệ THỐNG PHÂN LOẠI văn bản TIẾNG VIỆT sử DỤNG PHƯƠNG PHÁP máy véc tơ hỗ TRỢ kết hợp các PHƯƠNG PHÁP tối ưu KÍCH THƯỚC dữ LIỆU

XÂY DỰNG hệ THỐNG PHÂN LOẠI văn bản TIẾNG VIỆT sử DỤNG PHƯƠNG PHÁP máy véc tơ hỗ TRỢ kết hợp các PHƯƠNG PHÁP tối ưu KÍCH THƯỚC dữ LIỆU

... LSI/SVD 44 4. 3 Phương pháp trọng tâm 47 4. 3.1. Bình phương tối thiểu 47 4. 3.2. Thuật toán trọng tâm giảm số chiều 48 4. 4 Phương pháp trọng tâm trực giao 49 4. 4.1. Phân tích QR của ma trận 49 4. 4.2. ... LSI/SVD 46 Chương 4: Các phương pháp tối ưu kích thước dữ liệu 38 4. 1 Biểu diễn giảm bậc của ma trận Term – Doc 39 4. 2 Phương pháp Latent semantic analysis 41 4. 2.1. Singular value decomposition 42 4. 2.2. ... thể hơn cả.• Chương 4. Các phương pháp tối ưu kích thước dữ liệu: Biểu diễn ma trận term-doc, định nghĩa bài toán giảm chiều, trình bày 4 phương pháp được áp dụng cho dữ liệu đã được phân cụm...
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Bài giảng Các phương pháp nuôi cấy tế bào: Bài 4 - ThS. Nguyễn Thành Luân

Bài giảng Các phương pháp nuôi cấy tế bào: Bài 4 - ThS. Nguyễn Thành Luân

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vA0BQAT60t28+NyORrn+NKotqv9cA7tXVVc2Gv211QZWzmx/eTPXFbLPwurrIzY/E7H79Tupt9k83h/26dvGZ0SxXvuyNtTT9q/e9dI9mgJg13zRl//j4eHV1dWa7iStr4bf6rF6vt7+/f3p6urCwYJa9Ug7UAsdmPWtNHLfvXnLH36rb5Cjtenl0dNTpdLTUkj53PB5blmXW8NVMoTf2OJkiunkpmR6GmwxNfH+1Vc2seP78+dnZWSgUUk5zvBqLqOk6GumkKvgbz84Hq1i/5QzyOxynLobV1dVSqaRGFi0arj6oYrGoO0vDC3u9XjqdDofDmhNlLzolzzc+T95fNAUIKgDuEjPeU2v6TLVbP4faYMHv929vb2ezWdVC3usxzzcMa3b7/CpPqs7O7E35vmOevQJk74rR4KWZiSKvo0bou50jM+n/PV1gqnp2u12Hw6FYojFFjUajUqlo7Ny7rf5qIns0GtU7a7EjDSjSdA4VrOlK0v+4WwHettw6nc7JyYnZadHsQG8W7NY+M5rxf5Ogopx586ipF9v7GDXRf35+uemKfB/XhmVZ5+fnl5eXmqmi8ZaWZWn9A3UnRiKRQqGgqvkNz8X7Hq30lqWhVHllErj+saMNQzVFxyzj1mq1arVarVYzjw4t76FVg/VoMh1oWkpBIwzf+B1NbgRAUAE+y2zzxrqafjVNDVg/k1phLB6PJxIJs6fhBzharY1jFkvV2AYza9m8UnvIaHL5e6qnXvM+6pwx01S0D2AqlVpeXp6pqCldmB2+vV5vKpW6YaX2/X2F19XMut1up9OJxWIaTG8mYLjd7sPDQ7fbvbq6+q7ql+Px+PT0dDgcRqNRNR5blqXd8ba3t7WugNfrffr0qbZ7f99Zfb408vl8rVYLhUJKKePxuNFoaNfLxcXFQCAQCARKpdJNKpQzafmGX8Hj8fj9fuUiE110jrShkNHv9+v1+p1v0utHhNbr9ePjY2Vscz9OJpPl5eVMJqNdbhYWFmq12s3L9oOdx9uWw8wabvOZUBOHrj/F0Wg0kUg0m00NNdROQS9fvtQKHCrtfr+vHU50SWjjIBNUut1uPB7XGtZXPk90G+p54vV677Y2GkBQAfCRf3ft83S18NRgMJgZidTr9Tqdjmmo1m9hKBR6/PjxzXdUfFe0lJaZBKIGyFwut7m5aRbLMvsSmgU9PzBVLNSFogqN/rK6umqvQWr3+kajoYkN4XBYM6E/zQ0NNA9hd3d3a2urWq3+9NNPlmVprHw4HK7Vas+fP4/H41oF6+0Nh8Nqtaq5PYoB/X4/Go3+9a9/NZtOaLeNj1Kp1W6VmvtuXydXW3/oqtMiThoh+T6Owev1hkKharVqltPVhp6FQsEcg+PVrj7VavWGewrNPyXUb/O6UKEWAaVWnZSFhYVHjx7t7u6a+RLabf3TjB+3Kgf7jCPNKLPPHnE4HOZpef2Jy2azlUpFbRla+65er+sp4bBtn6J1ivUCk0hVjB6PZ3Nz075I3Xg8zuVy9Xpd2z76/X4zZUUHb/pk+O0DCCrAZ0CrMDlsU5A1kqpWq2ndTKWUly9fVioV+y+i2ZLlw//mRSKRaDSqzUaUrEKhUKvV+uWXX/b29rTiTb1ef/r0qRbU+ijL3Wh0R71eH4/HZh/DXC4XDofv37+vRtPBYFAoFH788UezK4vH48lkMl9++eXbb4P9Pmjczs7OTiwW8/l8+Xy+UCiomq7dKkul0tnZ2d7e3jspc01BMQPhFI99Pp9ZL1hxtFQqzYz1+jDj8rWXhb2bUWkhFAqZhNDtdvP5vL7F+zgGl8u1tLSkrUU1scHtdgcCgZcvX/r9fm2VOBgMdDtocbw719FnehI03lKTvPv9vv1poH1dQqGQidyWZV1eXqpX9rNu1tG4UzPOUJvn1ut1LWuusHpxcTHfozX/Vuo4HQwGKiUFfjPwT/t7rq6u6vms7XQ0dk4f7fP5SqWSGmhU8sPhsFwu//jjj5o0qGSSyWQeP36s58mVq2xroKDW2mZlMBBUAHxyQUXxwz50xOl0/vrrr7VabXFxcTKZnJ2dnZ+ffzr7goXD4Y2NjadPn5rfeNWVy+Xyf//3f2s7Ra3aGYvF3usSWNfXILPZrFZA0kH6/X7Lsg4ODkaj0fr6unqBTk9Pp9Pp4uKi6uW9Xq9cLt9hD5APnGw162B3d7dYLGpDOu31oVn1a2tr19fSbv5ZLpfLjPHTuLh6vV4sFrVfR7vd/vXXXy3Lsu8bo2Ez72SboJtUWzVdR0frdrtbrdbZ2dnGxoZ6Jp8/f57L5ebXC35XOcrpdC4vL9fr9ZcvX5rN1IPBYLvd/vnnn9Wg3uv1NIjIdEPd4ZvaJ1zpGsjlcpPJRCuMqaZrXuDxeBqNxunpaTQaDQQC4/H4/Px8f39fi5ib93R8wEnz76q0/X6/uT315Ol0Or/88ks2m00kEqPRqFqtHh0dqR/jjQ0umUzm9PRUJ870/eoCHgwG6+vrGvelj85kMsfHx4PBQO/s9/uHw+Evv/wyHo+1zkSpVDo5ORmNRslk0vFqDxZN2benTXM3eTyewWBwdHRUKpXcbvfa2pqmVPGzCIIKgE+F2SzPvm99IBBoNBqtVisUCmm0j3ar+EQGDDidzsXFxUQiUa1W1Qyp2aiRSET736mlU1uz60f6o/z6RiKReDyuRUhNz0+n03nx4kW1WnU6nY1Gwz5gRs2xqVTq0ynq66+cWCwWi8VarZZG35lZ9eVy+baLv70u7Hm9Xg3u0ln2er2dTmd/fz+RSIzH42azqSki9kWlddI/QFDRnVKpVMywK2UVLQKmuSKFQkFpwSwXazbKfFdnQT0nL1++1Fx5XWnqhtLuLqpeq5XBvuH6rT5lZiVcn8+nSOZwOLxebyaTsU8b03LhhUJBM7ktyyoWi+PxOBQKmTtRhzqzivenH1T0FexnPBgMVqvVVqsVDAa1TpdW8XpjBnO73clk8vj4eH5JcbN9ir0HLBwOJ5PJQqFgEmkgEGg2m0+fPg0Gg263u9FoDAYDLX+nDpbRaBSJRMzzRH0+9jzp9/uLxWKxWNQDU7cSP4sgqAD4hH56w+FwIpGo1+tq1VPVx+12a5D0wsKCphxoLSP9Cn70KnI8Ht/d3f3+++/b7bZG2qiWbG+3HgwG3W53YWEhHA7fecTL2wiFQvfu3fv+++87nY6K1Ov1ut3ufr/f6XRUUdDBa9RQu912Op3b29ufS13B7/dvbW399NNPGuiiuOjxeA4ODt7JTBW3251Op58/f67dWhQDotGoBtuoQqyhfZpkrAZpt9utlR7e99d3uVzpdPrs7KzT6ei+0CTpbrd7enqqF6gGqeq4OtY0SqfVar2rfjOV0srKyuXlZTAYVHR3u93KiqZW2uv1er2e3++3p4Wbf9NIJFIulzWOUZduLBZTfbrVauku63Q6usg1Z8myrFKppLji8/kikYjG8pkhRi6Xq9frjUajd7Um+Huvx7jdiUQiFAp1u12dWQ3Z8ng8w+FQCw+qeNvttgrhmqLWsD11tCpe6u9aNELbp9hLxu/337t3T6sY60O9Xm8sFtPqarr+zbJ7Ws/A4XBsb2/r6adHvX1XH10kPp9PDx+tf8BvIn6/1SGKAPg0eTyenZ2d6XTa6XTUJqqm62AwGI1GVd1ptVraGuIT+SXzeDwrKytffPHFaDRqtVqaz6ojNwvm6OdcO8R/rBCYzWb39vYGg0Gj0dBOCGqUVV9EOBz2er2ql6jm+vXXX2cymc+lgXlhYWFlZWVlZWUwGKiWpm+ntva379NwuVybm5uxWKzT6fT7fU2a9/v98Xg8mUwmEgnVfZvNZqPRUF1Nl67T6axWqx+gUyWTyWxsbGi9Zn2c2+2ORCKLi4vJZFIDaZrNZrPZNMlER1itVucX1L4zn8/3xRdfpNPpXq/XbreHw6F9gYHRaNTpdFS31nrid7iS0+m05qWYnWq0ioD6spxO5/379zXkTBOuFMITiYQ6PzVEqtVqtVotxTaVQ7fbbbVan9EAsGAwuL29PRgM2u22/YuEQqFIJKKFgJXcdMW+sS0jlUrNvFKPr8XFxZmVD3QWvvjiCy0up3/l8XjC4XAsFovH45o9bxbH8/v9X3zxxdrampn3v7i46PP5er2e6T93uVya9DW/hgrwe0OPCnCjCoH2qTAblVzf1mg2v9P/vWZRHc2b1DubISLmPy0uLq6urp6cnJh6ntlUezgcdjqdUCi0tLSktWL195vvCzF/JPbN169Zssm+9Of8yzQJpNPpvHz5UmvCmoWANc03lUrFYjG1bc8Usr20ze6Wr9v6wCzopJeZyfHmIPWJjlcDNuxtqBr53W63c7lcs9lUK6y9eB0OhxpEHQ7H1tZWJpOxbz6tz9UaSjq58w20M6U0cwD2r6A4pzrKDdvUVeamiOz7dZgq8srKSr1e7/V6ZoK72+0ul8s7Ozv65yZGvm4utZkKbF5mhgNFIpGtra0XL160Wi3Hq+35zIlTz4lm+FQqFbNG8MLCglYEvr73b+ZSfN3tM3/FmkL2+XwKKhcXFw6Hw9w7KmRz74TD4UKhoP3aVfi9Xm8wGNh3zLjy6po/g1ceqro9Hzx44Pf7z87OdG9q/I/uhclksrKyotFod3s0xWKxxcXFcrms2d76dPPwcTqdS0tLlmXt7+93Oh11f5lZKKPRSJ+7uLhYqVT6/b7Or0qy3W7H43Gz1K9upddt+XLly27+dL2mDG/4gNJcEfUUtdttDbHTOytgWJbl8/mWl5c1XUTf0cyAn4/iiUTi/Px8NBqZrSfVtqLtU+Zfn81m2+32+fm5Pl2rG9s3/bQsq9frud3u3d3dbDZr/wUJBoPqA9TmV/Z/qKTE1pAgqAB4rUAgkM1m8/m8WYPS7XZns1n7Wlszv7tLS0utVqvZbGqZF5fLtbq6Or++kGZt1ut1VRfU0p9MJk2tMRQKffnll36///z8XE2/pt3U6/Wura3t7OxohEA+n9dnaceM2y66qhbxlZWVQqFglqZJp9Pz03y9Xu/q6urFxcWVL1PFzufzPXjwIJFI5HI50+iu3/7l5eV0Ol0ul2dGfpugolnIapjUl/X7/cvLyzPDrlTIpVLJvMzr9a6srGjEv9frXV5erlarGsqlEfnLy8v27xKJRL766qv19fWTk5NSqdTr9dRsaSYt+P3+jY2NVCqVyWTs5y4ajabT6VarpbOmk6sq3TWlNH8A6n3S9nCmUpvNZt+YM51OZyQSSafTtVrNLAq3urpqr/qo5jSdTg8PD/X++qM6E+Lx+NLSUr1eN3+f+eeOVwP5Zl6WTqc1Hd/j8WxtbSWTyRcvXuTzecUP1a48Hk8gENjZ2VlbW+v3+7/++muj0TDFkkgkrg9jV16KmUxmfmTU/MtMIevyCIVC0WhUY8BMaNS9s729vbW15fF49vf38/m8KcalpSWNgLrm6rIfajKZjMfj3W535lB1VeuKWlxcDIfDqVQql8u1Wi1V5f1+fyaTWVxcXFxcfPHihf1tFbduGFnD4fBXX3317NmzUqmkHhvzNWOxWCaT0bx5v99/fHysTY3Ml9VmIFtbW8Fg8PDwsFqtmrwUj8fVnK9HmbmV9Iyan+kUCoWy2WyxWDQvy2QyNxlkeE0Z2m+oax5Q5mXRaPQPf/hDqVRSE4n9aakGnc3NTa/X2+/3zY3j9/vT6fT8k1nXkqKXCedaI8RMo58vgUePHmWzWT1PGo2GfblkHf/6+rom4pvwY+6Lhw8fulyuSqUyM9ArHA5ns1kmqOD3bIGkjmt+QmjLEU1/NG1jGpR/TaeKdhYzDd56/cyPk8rWvLPj1d4pas2deTcNZNeoBv3mRaNRzd20H57eRDMubvsd5w9Gc6bnmxuHw6Fp17S/TNtgqxKgtcg0BMVsuKFvN5lMDg8Pf/3110AgoCqChmD99a9/XV9f1/fVUBZ7KptvxVSHib064vF4TPuofUScWZlq/k001Vg78TWbTY1K18Gbutr8WbMsa+bkzi8hOlNKVx7AaDRS465ZL+GG28vMHIMqnfMXpOYe2BcX0nVrunGu/+fqRbS/bP6SUKu8rs/hcOjxeKLRqH0f9Jt80BsvRR32G2+f+UJWa7pmH2ml4FAopA0fzaq1V17M119dr7sIzaE6HI56vV4oFFqtlsvl0vRon88XCoU0hVrzVTRt/X/+53+Oj4/VQqHhQy6X69///d/VJXWTi0GTxXUi1D8WDAZjsZjOgrlg2u12p9PRGDC/369Z2jpaXYrmptMxazEP859udS6ufNmVXleGb/yIKx9Qerdms9lut9UPpryqp6L9xtEFc+WTeTKZ7O/vP3nyRBso6Xqo1WrpdPrPf/7z9assalVoFbV6h7xer9fr1QCwa+5uXYrtdlsDerXWQiwW01OImgYIKgCPj0+afVmYT3N3tk6n8/333xeLRdVQTWPh3t7ezs6OWUGr2Wz+4x//KJVKiURCLYUaQP9v//Zv6XT6oxRssVh88eKFdgBUBSgej3/11VfxeJwL77dxcdrXrv0Ah6fVw588eaI+CpWPOmr++Mc/mu6C6XRaqVS+//770WgUjUbVhF+r1RKJxF/+8pfbbtpzk7PwgcvhM7ogTVKaTCb1ev27774bjUZmUQ0tcPznP/95a2vrJp1d9gO4VWl/+rcSNQ18YAz9Aj6bp/kn/qNlegO0sK8GWPd6vadPn1qWpcrZYDDI5XKlUsnsvqeG0lgs9k5Wzr1bnbJareZyOY/Hoy1Her1eoVDY2toiqPxmLs4PvBC26dvxer2RSES1z/F4XCwW//nPf6ZSqUAgMBqNBoPBxcVFt9uNxWJmhv10Oo3H43eYaXaTs/A72Y7jthfkaDTK5/O1Ws3s99rtdrULiuNVv5zGj91qFtlv8lYCCCoAPkta99PhcIzHY3WVqJGs2WweHByYESbat8HsIaDRQfF4/COuharGVM371/G8w6Wf8PtMbsFgUEsD69ZwvNrgJZ/PayM/tdNPJpNwOGxGBA2HQ6/Xa6rI+DCGw6H6VPXU0pLBGhKmhDkYDLLZ7CeytS5AUAGAuwSVlZWVRqOhfcr0M6+NHTTNdzqdam6AqQEMh8Ner+fz+dbX1z+XTRuAmwiFQuvr6/l8vtvtarktTR3xer3KJ5oNZaa+aHJFr9fb3d1Np9PsRP4hTafTer3u9/tdr5jl0bTSusvl2tjY4BkFEFQAfK60nvLjx4///ve/NxqNcDisNTrn509rbVDN7nW5XI8fP04kEh9xwIPp29EywWyvhnfw4+p2r6ys7O7uHhwcaOij2f/UPqzLrCre6/X6/X46nd7d3b3t7BS8/RNASdIsP2AeCM1m0+Px7O7uLi0tUVAAQQXAZ8zlckWj0Z2dnf39/Waz6ff759dKMkstDQaDYDC4urqqrSQ+4mErSvX7fc0Q0OYJd1g5DZjJKuvr681ms1Qq6XbQji7212gdKm3qF4vF7t27N7MyLz5MUNETwCy6qP5ebcS5s7Mzv 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mối quan hệ giữa chế độ thủ trưởng (trách nhiệm quyền hạn cá nhân) với chế độ tập thể quản lý( hội đồng quản trị, trong quan hệ với các phó thủ trưởng) và nhưng phương pháp đảm bảo tốt mối quan hệ trong hoạt động của doanh ng.DOC

mối quan hệ giữa chế độ thủ trưởng (trách nhiệm quyền hạn cá nhân) với chế độ tập thể quản lý( hội đồng quản trị, trong quan hệ với các phó thủ trưởng) và nhưng phương pháp đảm bảo tốt mối quan hệ trong hoạt động của doanh ng.DOC

... mang tính hớng dẫn. Tính hành chính ở đây thể hiện qua các phơng pháp hành chính: Các phơng pháp hành chính là các phơng pháp tác động dựa vào các mối quan hệ tổ chức của hệ thống quản lý và kỷ ... phơng hớng nhất định nhằm đảm bảo cho các bộ phận trong hệ thống hoạt động ăn khớp và đúng hớng ,uốn nắn những lệch lạc Sử dụng các phơng pháp hành chính đòi hỏi các cấp quản trị phải nắm vững ... tính đến việc ân. Các phơng pháp hành chính trong quản trị kinh doanh chính là các cách tác động trực tiếp của chủ doanh nghiệp lên tập thể những ngời lao động dới quyền bằng các quyết định dứt...
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Tác động của các biện pháp đảm bảo chất lượng giáo dục tới phương pháp giảng dạy của giảng viên (nghiên cứu tại trường Đại học Sài Gòn)

Tác động của các biện pháp đảm bảo chất lượng giáo dục tới phương pháp giảng dạy của giảng viên (nghiên cứu tại trường Đại học Sài Gòn)

... liên quan đến các biện pháp đảm bảo chất lượng giáo dục và phương pháp giảng dạy 1.3.1. Các biện pháp đảm bảo chất lượng giáo dục đã và đang thực hiện 1.3.1.1. Biện pháp đảm bảo chất lượng ... giảng dạy truyền thống 44 2.2.1.1. Phương pháp Thầy đọc – Trò ghi 44 2.2.1.2. Phương pháp Thầy giảng – Trò tự ghi 46 2.2.1.3. Phương pháp Thầy nêu vấn đề và hướng giải quyết 47 6 Chương 1. ... thực hiện 23 1.3.1.1. Biện pháp đảm bảo chất lượng của Bộ GD&ĐT 24 1.3.1.2. Biện pháp đảm bảo chất lượng của tại các trường Đại học 26 1.3.1.3. Biện pháp đảm bảo chất lượng tại trường Đại...
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