未知类型:{'options': ['\xa0[tex=4.643x1.286]w31IjGo33/zVvma09EgS0g==[/tex]', '[tex=4.571x1.286]qR97FOy4YPmwQEpqJCAgYvCA9wbC6TuJ+/P0UWvwcXQ=[/tex]', '[tex=5.357x1.286]6VEBIBeRa3WFt+WaxsFCYb0Lo4IKiG7UU0xngyjETBk=[/tex]', '[tex=5.357x1.286]6VEBIBeRa3WFt+WaxsFCYb0Lo4IKiG7UU0xngyjETBk=[/tex]'], 'type': 102}
举一反三
- 在单因素方差分析中, 用于检验的统计量[tex=0.786x1.286]BlkXDnmzWHxe4M6E9LlofQ==[/tex]的计算公式为[input=type:blank,size:6][/input] . 未知类型:{'options': ['[tex=4.643x1.286]w31IjGo33/zVvma09EgS0g==[/tex]', '[tex=4.571x1.286]BNM+YGu6JvXYjIdJBUsdsw==[/tex]', '[tex=5.357x1.286]lNhQixhadJghazGREmTKFQ==[/tex]', '[tex=5.357x1.286]0G3kLL/uH337Cd3bnrAuCg==[/tex]'], 'type': 102}
- 设f(x)具有性质:[tex=8.571x1.357]8gPeznjMnng12qtkk9Vgczii1Sh4d1qJxc9iHYT5+YI=[/tex]证明:必有f(0)=0,[tex=5.5x1.357]rt5qCY7TXHcsFUQrD44nPA==[/tex](p为任意正整数)
- [tex=5.0x1.571]MqOfsQLAB/zeVSdv1WggGEBR/QFOVnXfRHI4LGW6kKErAiyBMCREOzy7eLxA5+Hj[/tex] 未知类型:{'options': ['0', '[tex=0.786x2.357]IwJCUxQJz+qfVDVP2eUlNg==[/tex]', '1', '3'], 'type': 102}
- 下列方程中是一阶微分方程的是[input=type:blank,size:4][/input]. 未知类型:{'options': ['[tex=8.0x1.571]SnLzj4UlSfnGqNtEzxfZSuZwslGsWxsvP2Y+yf7H578Vefe1Ol/nJT135DjkdnSNNikL3arAj80BjvPHaHCDiA==[/tex]', '[tex=10.571x1.571]JR4yrHJRIZfJXwhFSObwrfajFnWUvXzM/YiA3M6aDKuVBZ8I+7v5iXTXdA3E6Rm4vOE2BCfPwFP2rmRygXKEUDk1qLsNDCJ2p8GEbfCSr2s=[/tex]', '[tex=5.643x1.357]m0sKckxx+jZ9iltApBtB23TBISIOx/g0judcsS+akNFZrUNCq3g+BIVQwGbQEh/C[/tex]', '$y^{(4)}+5 y^{\\prime}-\\cos x=0$'], 'type': 102}
- 假设所有变量均为整型, 则表达式[tex=10.571x1.357]LwbIklUNi3bG92VfuhR/2s2h8bPim4KlwMHG5pBJ+3PKMuWS/4OGtcmSMjC2vxzVyrIKC8OVgBRFsqcS0s1A1u2X9g+VlWD58VLIpTfy7/0=[/tex]后[tex=0.571x0.786]FLCxr+5eRIYnIT0kyTRrXg==[/tex]的值为 未知类型:{'options': ['7', '8', '6', '2'], 'type': 102}
内容
- 0
设函数[tex=2.786x1.286]I5lSigGM5k+9fyVpBX3smw==[/tex]满足[tex=9.214x1.786]8nmg0LWNSs0oDI/mOv8mkYMoAgTg/tlIij+zmXN7YmU=[/tex],则[tex=4.929x2.571]QYweCeN2XVyjrPcz13n3dD+NhOiGa+zFe9Tm6/ua/Nc6yYdffYuz9KnpOTg3mnGxil3BWndO88AbC+SNQadXEQ==[/tex][tex=4.929x2.571]QYweCeN2XVyjrPcz13n3dD+NhOiGa+zFe9Tm6/ua/NcNcdMo1KyhpkdN+VhRt4S3Im13IRW62tEg9u1ToIP7IA==[/tex]依次是( )。 未知类型:{'options': ['[tex=0.714x2.0]rbLHjWjTevyzFLZdZzllEg==[/tex],0', '0,[tex=0.714x2.0]rbLHjWjTevyzFLZdZzllEg==[/tex]', '-[tex=0.714x2.0]rbLHjWjTevyzFLZdZzllEg==[/tex],0', '0,-[tex=0.714x2.0]rbLHjWjTevyzFLZdZzllEg==[/tex]'], 'type': 102}
- 1
设f(x)在[0,a]上连续,在(0,a)内可导,且f(a)=0,证明至少存在一点[tex=3.643x1.357]lTsOOhJ85nTn3mrT2Mx0lw==[/tex]使[tex=6.286x1.429]JZ8spbP5y8lrG0FgeChLIS7LPAFOZNl0MwLjGUb1ZoE=[/tex]
- 2
设函数f(x)在[tex=3.286x1.357]64m0xE4nFlaKGIakApV0PA==[/tex]上连续,且有f(0)=0及f'(x)单调增,证明:在[tex=3.5x1.357]vgrW1/jK/GZ1TOWaPFIQWA==[/tex]上函数[tex=5.071x2.429]KmCvFjqAEA9O51+9erVGP+KtDDqVtXZQWqxj1eiTO5k=[/tex]是单调增的。
- 3
矩阵 [tex=6.714x4.214]075gCzZzsMRb6HYXYk9X93F9ijujKPWlEE5f1NQ39gFoKl968wSk5PpORjwrJx3cql75g05DmjvJrv4lDgUr73lsA7D5JJw9AQeIO8BeSRaaNv0SB2fZSb3x0dq9N0i2[/tex] 的秩为 3 ,则( ). 未知类型:{'options': ['[tex=2.286x1.286]Cvysiv4oexAO+aWX34eOTw==[/tex]\xa0都不等于 1', '[tex=2.286x1.286]Cvysiv4oexAO+aWX34eOTw==[/tex]\xa0都不等于 0', '[tex=2.286x1.286]Cvysiv4oexAO+aWX34eOTw==[/tex]\xa0互不相等', '[tex=4.071x1.0]S4OXUcGwPzZ5fTRK1noyWg==[/tex]'], 'type': 102}
- 4
设 [tex=4.214x1.429]uZr1yNnKwT3+jwz26iy7tGgBGYCcmEBit9XynfDEjB8=[/tex] 则 [tex=2.643x1.5]d+IhwvI7U/AhlBCzEJR6Eg==[/tex][input=type:blank,size:4][/input]. 未知类型:{'options': ['0', '1', '[tex=1.214x1.214]VQMweMQEnI3dkGu+9zT8PA==[/tex]', '[tex=0.5x0.786]2Y/IM5ut7TLSzO+phHmBTA==[/tex]'], 'type': 102}