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  2. 答案:
  3. 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  4. 答案:
  5. [removed]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

  6. 答案:0
  7. 下列结论正确的是

  8. 答案:[removed]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

  9. 答案:至少有一实根
  10. [removed]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

  11. 答案:
  12. [removed]iVBORw0KGgoAAAANSUhEUgAAAWIAAAA5CAYAAAAMYiH6AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAlzSURBVHhe7Zw9euo8EIUP31pwCp6sAFZgaKho05kSGrpbpqOBErq0VDSxVxBWwEMRey98M7IJNrHBNhDzc95c38TmT0ajo9FopNpWACGEkMr4L/pNCCGkIijEhBBSMRRiQgipGAoxIYRUDIWYEEIqhkJMCCEVQyEmhJCKoRATQkjFUIgJIaRiKMSEEFIxFGJCCKkYCjEhhFQMhZgQQiqGQkwIIRVDISaEkIqhEBNCSMVQiMmd48Hzgujv/ATeVF5JyG1AISZ3TIDpFLDtenSen7o9gL64uIQTcnkoxORuCaZjoGNHZ3reQq2f4ucGU7RqNdRqLUxjymt3gHH8AiEVQSEmd0qAz00DncgZVhG2hqvwJIGHvrVAz99i6/ewsPr7kES9g8bik14xqZz8QuxN0Z96qUbr9Vto9fvox4+WXMt4PnlEgiN1LWLY6mNaIpabSfCJBV6wC0rUB1/wJ83oLIa3xNz5h4E+UYS315xjuVdivLwu8HlGsYKp2DrtnJxJfiG2B+hu2rBaaXG1lfx0MZvNfo7uq1xbfEePk/snwFQ610RnGz9aVoZtKBYamOOi5uBvgIYVnWQTfK+jvxQVXmD9HS/lChs/+jOTQPyQLLFdYz58x+clOxnydBQKTdhdR+w23YNopjWK173H8tAEHqY6KjiIQT4eMvTv7jvbZMcrNtDr7Os7+P1FvL5czhqSAnucVNuMsBrNA2FOow678423mtRvmuA2e+iUmDAkZEexGLHdhaNGl7C5AAXaxOOhE0FWG8O5jgrIDm9soZbpId8h9QG+3FcM2xbi84H+Rmr9WRwOcjUKTtbZmH0NDozOx2bVRC+pzs+DNtCtj7Tw5EPj9UVo+zg2Ik94yBVRf3nF6if2EDoNpT1ze2Tq+bQHTUgxCgpxCjoZ8stL3vEdeUSBjFQ5ofF4NGBVpLRJgT2CjuLm72HIyEzwTTDaZ7wZ8gtzHYMPHx9m5k8Jhf1Y6EMJGD8mJygsxMnQn4f++xqTj0MvOYwnN+dDWCZ/04Ilw3crLceTkDJYDSQGIeKhm/S1efsgl1hGcSZtTexQ09gObPX4nJ9O0h1MSo7HGP+cv2Gh8ajFOPmcxNGC1bbQkjJRjkkm2xP47mTrOE50NLfS/28d15dH3K3TdLYT/TMTX36eAX8rQ1bz3YTfh791J862KdccV0/lOzSPY9s0F+6R8B5/iu86WzQnP/XrOnJvMWNInh+89iLIezr7zy9HvvfIfFzqtflT5xnkeQ55ek56xLoUdLSbHdepcbyia/lmaenoYwRxD1K8gOjQlKba8ThiHF3/r9kHJvYYXQsRz1s8a/Uqrk5GBoTmi+rqrNNlCOT1FtrDOVbqLS3lnvwOZl9bk+e6Eo8t122cXY77JL8N1NFpbM7KAdZQBRqn49hZjwefC6wyw3IR4nKvpM1cMGGEPCKRIOdDvSA44gsfIF7zJMXbUa9IvSbjQJ9ARMp4jLsj6T2J963XYx7YVTDey74MiAqRKFuqW3foEUf3Ls9PPN18f1nvEaN0Oa7J9T3i4jYg75tmeDlxJ+fYU1TnWkj/yMgvq80QEuP8yTrFfsFmv1wpwsNyLib4b4A8KZa6MkrKA1fG8EpyZtrGbOvCyUgTMnsMmFj06aN1LNHXZEDoUtgJpNED86V481O8bf5BGpop33Z2MNOTgean/uIwrpnFBctxTxS3gToGundPicmwwBN7lReXdlR14k9GPE5X68HHWBe7pCz6MPnOzQZOLz0hz8xlhFgaSRciFtGZEkzfMRcZMXZaANuEP1Lwlsh6s10DznN8/cx4H0GEcCTujigg2m/Ah4he6QZ7DrdSjj+mmA3YGJTafc2WV5YnDEtEGRh1Tev8QGOhK0/7iVCSyTMm5AQXEmJtPMD7jwV6GA9XMoocFTf2yGtMpiZ56C+7+EsnsN7pmXJUnQt7K+U4xNPhzrUWMtyIDWQT2reO9vb3L975l4+JdJpD62CFJRd8kBOcJcRmc+2dwYkSvy7ejAHuvOF/ebzPHATTJRqHyZ9/xOpGducqUg4zoaebLl1tQi/Mnw2H5SFW143l116eKm3gEK/fxnznDSfQPOOJdCK7/SuefNXpMxNM0W9FIdFfE8+/KS3E2tjHiMd/bYx6EG+gZvI5HXdWbuhXf4EZmK6jxSCefM7LLNw9K4OLxYhjeJ9ATwO0qw1yLBu4GsXLod6aZmyssNotZLgI6vFtQ4/UxEcddC3N7Ag7Yx3qJ6qoIR1x2dWWJWzgz5CytOfN1Nx5g8b3XTeKoOiqUw0RM0L8XASYvi3Q+OebcKj/D3g/4RSVEuJlv4U3jH4NE3fDaKR6C3mxsJ/nyjccvXiMWDz9784AA93kSHz73TxkEBzb6vEKlCqHjW402aWphtdIm/LGQ0DDTnUbg9ELlm9hWlm8TPZAOuLSn13cBv4E3VekvRYn4+t4p3AQf77kZkfkHpAOGPuNoOoaLdg5FRmUEOI55uve72Go2fxmiFXTgYNhOGlxztJO8QDH/SW6f9QCvb54zLpJjQ4pvjthQ9PlsfJrLgoYqFfm1zNifaHnI4WWIanes25aHk7SJGb+TU6pcKRSzitHiD2L9uZ1uuVGJceQz39fT/b1rxNVMhzXFW1a5+dU+S/+2AaOIx2CeDmvIsK5ixN8Yy2uCR3iZ0McCd3nOmoMgbfE+tQ8gXiJ+XGdlFVCuoosvuIuvDYxq/A0H1SuT9yteyzX8oAwB/dvVyPtcljjubDKriz7ezvgMOc37XDcXzmyWbmlpcuRIFz1ePHcVb3XrPeNcqTjucO+1rk5JiYH+FQecZwqbCATX7/P42XxXbFxOfb3HOUZM4f4SVGbCdt6M8fqzWJCnCBaxhsJbdoHmeXRUWGgy6FziUjYCIs0WhLHNct2c37V+dFO+IRBab3FOxDfCFhU/wVF9WZsYNf55Cm7iK/744CEB+2Y5KG4EEvjmui+ExNt7PlaljbInE81DZ7Ge1toh5q3E01DxSmfJx9xIzbgi42Xum/ttAo4HoTU9D/puW8DjYt+djA7OhNCHhraAHlCKhdir99Ce92D/wGM2QCfkmeyAU2hJI/JOVJ6sZV15dBZxZX8W2CsO5RRhJ+Q57IBbaw8HvM4h9sKTRBCyBNSsUdMCCGEQkwIIRVDISaEkIqhEBNCSMVQiAkhpGIoxIQQUjEUYkIIqRgKMSGEVAyFmBBCKoZCTAghFUMhJoSQiqEQE0JIpQD/A7Bv+nDHnJSSAAAAAElFTkSuQmCC

  13. 答案:
  14. [removed]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

  15. 答案:
  16. [removed]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

  17. 答案:
  18. 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DCQB4PzBEBnDWRL8yELM7kOtv+ihM1E9eGTCmBd7rBMA/CAzRu3GmdGz1qKcmysxpFXjKVNp9f9EsBuonRqgjLytMGiHJQYe3cAJQeGCI3oDMCzrnvju2/PGPRltFp825pVe9Addc/i2T9ZNzW8057XTjWVaT9kXOswcAUMAQvQFLXq+561Mnls4myB4wH9GYBkbHRUzVLzRC1/Ffjw0AKDbINQcAAMAo6BEBAAAwCgwRAAAAo8AQAQAAMAoMEQAAAKPAEAEAADAI0f/oagDdUtTtQgAAAABJRU5ErkJggg==

  19. 答案:[removed]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
  20. 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  21. 答案:
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  26. 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  31. 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  32. 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
  33. 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  34. 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  37. 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  38. 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  39. 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  41. [removed]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
  42. 下列命题正确的是(    )
  43. 下列命题正确的是。
  44. 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
  45. 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  52. 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  53. 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  55. 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  56. 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  57. 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  58. 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  59. 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  62. 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
  63. 下列计算结果正确的是          。
  64. 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
  65. 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
  66. 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
  67. 下列极限计算正确的是          。
  68. 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  69. 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  75. 在下各对函数中,是相同函数的是         。
  76. 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  89. 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  106. 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
  107. 下列等式中正确的是 。
  108. 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  111. 下列函数不是奇函数的是           。
  112. 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  115. 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  116. 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
  117. 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  118. 下列关系正确的是
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  121. 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  122. 下列极限存在的是      。
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  125. 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  128. 下列等式成立的是(                ).
  129. 下列等式成立的是(                         ).
  130. 微积分是微分学和积分学的总称。
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