Как использовать анализ данных о добавленной стоимости для улучшения обучения школьников: руководство для школ и лидеров школьных округов. Кейт Кеннеди. Читать онлайн. Newlib. NEWLIB.NET

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конгрессом США в 2001 г., поддерживает реформу образования, предполагающую внедрение стандартов и установление измеримых целей, которые призваны улучшить индивидуальные результаты обучения учащихся. – Примеч. пер.

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lkC///77jz32GMOoqDYVXaBzDmxu3rxZ4u3MmUbYjFdKUzUBbEQvvPDCE088Qd5Qrcl/4efisJmai3OSmDONsAm1u7s7SE4WNuQN1aZiDHTOamtrqyJsBixAQNgEDrRBitJxWYy8sZEaX/nKV9bW1rLr9r///e8jgT+OwffSlYNIiIl8l4NRkSs5QLNz2vSa2cBcfBxea4JnJGNGs3iNes/ZxDb6XhXyDow9geCDtJvOnkPOLsh+d30t304P1uTTjcp57YASw7UqsJmfn2c1T8Lmt7HOS0tLPYGN6KmnnrLdk2dppTLpo5HnOHuA1s0cmEzMttaArWSDhM1aKDMotYljsu9F0hokKtZdigoAIMtvOX5sJdCxJxCUOZh0Dvm7sgdo7QNU3Gmn0lpK8ZyzJn6eJFbzJGx+o/yar+nB5vz8/NKlS88991xEsMEEAEyKwLLRobolwSTYgA22cftZObBBORzUCNAuFfmbhVK22k0+bCadQEOw0dN+aaQWfjKcUjKyVdUrNnV6ekrA9Bo2qTrQglUCkfIG3bH0khihZ9NiondDJuYANlqJGZaHwkaG+cIn+RfT17aPVoMj25u/MlJQnE14A9KM9U3ho7NIGHsCWmwN52ypNnUXhDqhtzMV5HDMWBwy0Ln4SrXqsOGym77DJr0INCtd/xwpbwCbGyNJJ6v1xOwsNNxZtjImOlxUG4Ppo7CBKwx10gAhGzqFOaGxVhEqnmVhIwdg8ibrRpNPseU1rS8uewJaORTnLCcTnEPOLhheKESdhY2WKWvahybn8Oyzz6b3EOF5uXfvXvWmmMOmv7BJMgKtIGzAm0cffXRpaSkKN5p9rdLp+tuZsspj3WiwkOwkNl5jKmXSe6V/zxo9trjZ2Il3rURgYTPpBKq70bTItD0Ac10gYhbVXFJTHDbD2dOjcdkNYfNFVztIXVPv7HffffeRRx65du2aT9igO0aBS1g2gS8IG2XMLp04Sj5jMvzrI+FgDO1h9MDKgUsKlwgzK/JetYrsezHXrTzTXfIp6MSl+0Yvb09MNkr7OEBNKxTWHHsC+kFqfGTPAbuCr4ZduD74+vYAvEbQBGiqb6xd0dUOKPEQ1dLa5uYmMdM72GxsbCQPmyLXwS1vpCf9ppF0mmOry0g3J30opk/ktXS7OrmCflZbwJS+bJTjpbsHZqTTl85aXuhsv75XiILX+Fw9HzSLd6GpwN4Cab75sGSLbB97AvpBsEjGnkP+LrSDxvUAO8kUnHxdOj09/a//+q+/+7u/uz7SyspKwu6BuhpkpEC/YHN8fDzogQpeDef2TXTS0IBgemlsnemo9Ytf/GLSTXXv3r2zC+1daGdn5/qFFhYW4oLN+vp6LQ0uLS2RNH2Bzf379xcXFwmbgDdyPHlTl00G51gQCd3OMhcnsJlJiqWTkxMl082bNz2QqUqVgUligs6+wCb5uAAoyFUzVfJsi33D5NDUTG60n4/0wQcf/OJCH3/8caPP71gybW1tKZkaWqxWY8tzc3PMKZA+bNzGBcj9J49ujTNJs8KGvKFq179f6Gc/+9nPL/Thhx8qmT799NPmHvYHDx4omY6OjsqRSWEj76rxeWdOgfRhs7m56RM2WtevrmwfJWBD3lCeydRoz2DJdHBwoGQSSuGAKunR8h95wiZBiengkzSHh4f2PGvhzc7OTrmrRN5Q3nTr1q2nn3760qVLHa5TqR02Pa8+kDhsfOYLGEuF6hnbxiZGK6i/+Iu/YLE1yolk3PPEE0+88MILFUkjz5QMpNRkUTvm3r17ncBm0O/qAynDxmfJ55zRTcUTrgKbYb+L32RrGVBd6caNG2Jnv/jii7WEoU7N776ysqLTOQInS6YmMvb2OQw6Zdg4rCMgp5QflFKFN+prJm+K6J133kFOT5t8LCLh5G9f5C9oIe1mC7p27ZrcyWKO1NUJOEy829sw6GRhI7+o56CAfN7Mzc1VWR9A3hQxZVCBDWqnwli90qxrY+sOxCgZiolN8+6776bt4ehtabU0YSO/pfyi8Y5ohEkleFMLbIZRFVsrrUmVQOPipSaIqzcnTSfhAM8888ylS5fu3LnTh5DUfmaDThM2DldxzpqPrwRv6oKNw2IEqAcjyqlwE0h9ZfpeNde2t7eRoRKL/K0ZJ1twsNo6tnGk/deDsx+KpqTlYIttBCeA16hZMHaXfpAeoPkI4DezXxOnHWnCAvk6YkxfuXKlucAzb8V5L1++3MNs0AnCxqFZU85wFt7M9ITUeA1d8UbAgKSWyAmdHcXLGB/zLnIMUjKj20W+fTFiBBJwOiGpjLxGXRz1pOF4zdasNdzQCNqUjWhE+3QcpuXa5MQEM/ZDcea3RrInBseXHGPTSAe7QCl8ZWlfWoMRA5jZM9FPjNGT9vrrrz/yyCMvvPBC092Ct1UQPVzjmSBsHJo1pdO+CqKKR2/Xexmd8AYAUH8XuvXslJJ0yhjm29LLIIrOnNtqY9qmdu54jRe3Hy4SY9tEdmf93OysCfCA17byTVCUemDKjE7ahTIBCldbesC+BV8nxhiHa9euCWlqDAeIq2fom3GTGmwcmjWl11rOypvaL6aHYmu2+Jh2uNkhvHS12T49CDPDrmz9Tdg3YBIwpqZSAAP5dIGN5tyUt2ByK1vTDD4ugMdS8PsXysImuwuFeeyXVXtLTwllC4JvFIXW19eFNG+99Vab/YOrhXd9M25Sg423wcvUWOeCvJmaQk0e3SauZ+fFCLQepU5gDEyBTutqs/U9s9aD7dODrhk8E8yAMcIe2Yu/9o3YaE0NNJUDGzv7oo1AWdhkd2VrlQa7QDutcxMRacRifvzxx2sPPCvimk7D50HY0Kxp8GbKT2lTLjGaf97Ab6ausLGWjezVYwL/krrF1MGlcyRZnoE0+W40HAwDSGwpgMfCZpKjr4QbDc3qFBG+prVs1HkYEWwQDtBhHhpX49FeJbBJCjbe1tZUdKDNxJvmYNMtb+BKgosMHrBsrWhM3Wc7bmsZyFvUWNHiyjovgh5cC1GjCHQObP7xH/9ROno53s7q44NwwloJFNEB5WADw0WbwvSVtZPkBLArFti8/vrrjz32WPU8NBXlKjKtP8ZNUrBxVSGtFgdaVpNSaDQ9y9phsTVYJDBTpPMNzBrZi1gsdLjwdMkLAYZGbQFRsisINMD2oDcXIe4LEELUgD0BREvLFsSGKYHkXxtCBuFDtRFAEaiQphBLPXYXZobkL84c5wNDSj4Fb8GlQKAaAvY8kwZ5aF5++eXOOwpXkWn9MW7SgY23dcLNDVjGftOKidGKqMPk0NK9YvI8m5RFOnogwcq62vS9Y9sM1nViIyKYsUvfHhwMmOnkTXB6yIWTPQdsAX7Q4KRd1hEXbAkat60x8KwWpzSNG8ImGtO46TiTLG9agM3QZTECGDGT4gUoJ+EAjz76aPvhAPnzu+WSQtG46TtsXNnF7eQ+ClKoHRwctHOpvfFm7HCetRL8hAM0mocmmSnePhg3icCmxuLKbeZAqyib0qauXDWR2jeUQ7355ptPPPHE1772NberF/24Q/pg3KQAG7mV/ZBmdXW1ze+uvGkTNkMWW6MKBJ61k4cmGY9I8sZNCrDp+VwfUqi1DJthv4utUXGFA0ThFEneuIkeNq4m+rrKPyEX4eOPP27/c8kbamzIhpAmlhJhrvwiaWdLix42fmb5+pk2nLyhbDhAV3lo0nCNpJ0tLXrY+Jni62dBpGE/iq1RRUjTbR4aGjcqLRYnnZI0iKXNy8vLxyNdvXoVi4jLfZY2jhpdOzs7BRuMGzZ+5vd6W+p16LLYGtV+OADy0ER6D/tJmFaXcbMxku0ndTSML1tX4zrvlbhl48f+PTw8HPZY5E2f9e1vf/uRRx557bXXop76dZLD9/Lly7UMW4vDRh7e05Hu3r2LLfLi9GH1HTbyk/hJgzbsvfzw5ocjFfT81D7bJA1mc+rcHqWc8ZxOpg+BZ7EYN7U45AvCBrlIdnZ2AIzj42NMhF8dSTbCBdd32PgJDei5WWN5022xNenNkaESaSvHGr6avR9ZNfEXWS9RG00zbCJRNNrRprQGAVIyI2kmKKJJM4MizWhWd33ve9/LnpVWWtNsm9KmbdynHOahScC4kdNoDTbSiwpOdOyuTjx9Oya0+g4bJ6EBNGusOixGgN4fqZdR+gXZ/qWz1loD0o/Lo4Uj8eK2KZ52++Fs/5ptGv/KLrBHyWRTL2upgndGktNAtQJsx2eBH/gr/+pnyd5sWRrw0m0iZ/le8gVjDAeIwripPn4tCBv40H4LA7PWx749ezL9go2f0ACaNU54E5QakxfSocNKUNhIF6lmiloeYJIt3gzDAuiysE