• 2022-06-11
    已知[tex=0.643x1.286]kQQPNaSMySIETpfBStVHEw==[/tex]阶方阵[tex=0.929x1.0]r5Haq7W1lVGBc4dFEM2Zk1042rAqwO2NsSIOA9UOXzQ=[/tex],[tex=0.929x1.0]k4XxnokJDFH17b6cU904x5y0XoeEFbvPcEEIqbrGwnU=[/tex]可交换,即[tex=4.286x1.0]DjIqBEovmshGAzvBAHWBXIp44dkaSCJQ7Oloml4G/tnKduLfMjZ030IpJ9SUnFGg[/tex],证明[tex=10.929x1.571]HqIdyhjvqnT62I+yG8H9XZSW53erq/WFJLqFiqRZHeXDIt79FRSatH0G18OJbGPcEIZ25roCuv0oTLekk4GyRfeGHb0Tcpu8RGyHRWXJmSkmoeBqVCrpJ/VdOjBOTDK/hvp8jVq9QuHeloEqMWDBjlMPdk3jjdIAt5sdUTxzMNA=[/tex]。
  • 证明:[tex=0.714x1.286]wbdAxWgHFhoV9XdVGDcK2w==[/tex][tex=12.0x1.571]HqIdyhjvqnT62I+yG8H9XZSW53erq/WFJLqFiqRZHeXDIt79FRSatH0G18OJbGPcFMq24k5XrJXJ9ntOkY/+2WJz26Zf/LKNoECyXq2nKz6WceVgmG00uKturM4kh2GgtB2j9t3Of7C5Ztl8VCPS6P4gRsFwyCS8zV+KbjLV+/U=[/tex][tex=8.357x1.357]r5Haq7W1lVGBc4dFEM2Zk2gSXH1fews4ln72IHc7ajSQ+zQR8Oea2/LqCp63XGtZVoVsHoXi0I/4bIqOqSqyziawRH1H7Rchri336BceE+yEF+Vt+iA5xFJMExL2Sw2gmdxnEy/g37I/nFpjh6x5Rw==[/tex],又[tex=0.714x1.286]wbdAxWgHFhoV9XdVGDcK2w==[/tex][tex=4.286x1.0]QQDrKFfYS6GIE+yer/h11TiuO2DLNTcRAOwW6JIflTGJG9N9t5G1WMLipgSNPPdtIybIC9OJAcp2c9mG920FFQ==[/tex],[tex=0.714x1.286]Mjp1ERIg12NQkOrp1BseMg==[/tex][tex=10.929x1.571]HqIdyhjvqnT62I+yG8H9XZSW53erq/WFJLqFiqRZHeXDIt79FRSatH0G18OJbGPcEIZ25roCuv0oTLekk4GyRfeGHb0Tcpu8RGyHRWXJmSkmoeBqVCrpJ/VdOjBOTDK/hvp8jVq9QuHeloEqMWDBjr49txLrsd7ryvq1WyuwxJY=[/tex]

    举一反三

    内容

    • 0

      假设“☆”是一种新的运算,若3☆2=3×4,6☆3=6×7×8,x☆4=840(x>0),那么x等于: A: 2 B: 3 C: 4 D: 5 E: 6 F: 7 G: 8 H: 9

    • 1

      对任一[tex=0.643x1.286]kQQPNaSMySIETpfBStVHEw==[/tex]阶矩阵[tex=0.929x1.0]r5Haq7W1lVGBc4dFEM2Zk1042rAqwO2NsSIOA9UOXzQ=[/tex],证明:[tex=0.929x1.0]r5Haq7W1lVGBc4dFEM2Zk1042rAqwO2NsSIOA9UOXzQ=[/tex]可以表示为对称矩阵与反称矩阵之和。

    • 2

      设[tex=0.929x1.0]r5Haq7W1lVGBc4dFEM2Zk1042rAqwO2NsSIOA9UOXzQ=[/tex]、[tex=0.929x1.0]k4XxnokJDFH17b6cU904x5y0XoeEFbvPcEEIqbrGwnU=[/tex]是三阶方阵,[tex=4.071x1.357]48WzAmlhliObpEyx0OuUhjUhMFjwkX/FjHRiD4V4BzQ=[/tex],[tex=3.286x1.357]4fyyYq6uasgFDBQT319ZTT+iqSgEWFJ6i3WZRQZ6B0w=[/tex],则[tex=8.786x2.214]+Gs1b3tUVwMtnNqfiw5EKKPTxZjOVrhJgZVKr09LbANg1mG8wquu0AnRoMzhPUIDC1TDnlPRRg2Ti41HVLYsm+6+ZswgBxAry5qnLxIneUyJFjBVQwD1gwfGHelpGFmMXo5Y5jlSKo7KlkB4YmJh0A==[/tex][input=type:blank,size:4][/input]。

    • 3

      设[tex=0.929x1.0]r5Haq7W1lVGBc4dFEM2Zk1042rAqwO2NsSIOA9UOXzQ=[/tex],[tex=0.929x1.0]k4XxnokJDFH17b6cU904x5y0XoeEFbvPcEEIqbrGwnU=[/tex]都是[tex=2.643x1.286]Pcp8G3f9iSqumpymQTeO6g==[/tex]矩阵,证明[tex=0.929x1.0]r5Haq7W1lVGBc4dFEM2Zk1042rAqwO2NsSIOA9UOXzQ=[/tex]与[tex=0.929x1.0]k4XxnokJDFH17b6cU904x5y0XoeEFbvPcEEIqbrGwnU=[/tex]等价的充分必要条件是[tex=6.143x1.357]9AEv6w1GaC71uQ16jhxEoTJmCzswRV2LfKcfD4DVfNDeJs1DAzE46vw9UEWk68ic[/tex]。

    • 4

      以下创建数组的方式错误的是() A: shortx[];x={1,2,3,4,5,6}; B: shortx[]=newshort[6];x[0]=9;x[1]=8;x[2]=7;x[3]=6;x[4]=5;x[5]=4; C: shortx[]=newshort[6];intlen=x.length;for(inti=0;i