举一反三
- 已知:[tex=4.857x1.286]ehWIrOccpMbi1Pl4FJOynKEcRxBtI7STybLE+A1xID8=[/tex],[tex=4.786x1.286]rFMgq/ZfLusUZS8ftJsczv8d82RlWnOObCuOor6viaw=[/tex],[tex=4.786x1.286]9KU89UKeC9aush8lv56imEBG82uca9WikWkYxK2f1MM=[/tex],求证:[tex=15.714x1.286]nta0YrL2J9ZRy7hMOr43LO7P2bPOmsHXzxE5WGhpKcI=[/tex]。
- 向量[tex=5.643x1.286]UOUVlYY3Owd/9Y+4aGhD2Q==[/tex]在[tex=4.786x1.286]x/DRKltwGOjd6FFY9joZ6Q==[/tex]上的投影[tex=3.214x1.286]HwD6aHO6Qt0l6J++EPGgPBkdil9ILD3xu4YblbhvSoE=[/tex][input=type:blank,size:6][/input] ,[tex=0.5x1.286]PGyKeLDo0qv9T0n29ldi6w==[/tex]在[tex=0.571x1.286]mRKL/orzOudCEARA8qn3Kw==[/tex]上的投影[tex=3.143x1.286]HwD6aHO6Qt0l6J++EPGgPJ4STKvTqeKlzMVUIz66NNQ=[/tex][input=type:blank,size:6][/input] .
- 试证明面心立方晶格的八面体间隙半径x[tex=4.786x1.286]MqUFxONbob4o1yKqMi7QTA==[/tex],四面体间隙半径[tex=4.786x1.286]J0vikukpnonuUlGTFHnWHw==[/tex];体心立方晶格的八面体间隙半径:[tex=2.857x1.286]dHYD1m+bDuhwLtE72Qqvkw==[/tex]晶向的[tex=4.786x1.286]ViQ+jyuSQtiwk8ql5cferQ==[/tex],[tex=2.857x1.286]eMNNz2RXQfgnS5JFMuh3mQ==[/tex]晶向的[tex=4.786x1.286]oLSidi3mQUPIqmoUCFVnsg==[/tex],四面体间隙半径[tex=4.786x1.286]wYtd7Go0xGu8z4hV/HQNyA==[/tex]。([tex=0.786x1.286]yokTf2U2Z7kNGUXMm22GjQ==[/tex]为原子半径)
- 胃十二指肠溃疡出血病人,没有溃疡病史者占 未知类型:{'options': ['[tex=4.286x1.286]bvHtQoBMJRhsXFgUCEcK6Q==[/tex]', '[tex=4.786x1.286]xLJsj13O6El5WcvpHsRA1g==[/tex]', '[tex=4.786x1.286]MJdsziB0rAZBjgQ8Ia6A3w==[/tex]', '[tex=4.786x1.286]gV0y+QDueBPDaRHbZ5+mRvZ56LlEyTKS8cykpxi3RV0=[/tex]', '[tex=4.786x1.286]M/96GcDbLhwhgFLhTw++KQ==[/tex]'], 'type': 102}
- 判断矩阵是否为正交矩阵:[tex=7.071x2.786]K2vMsZ5TBuB8kq2pfBmYYKVkmquaUrewT+lOnPXmGAzTGFUVbk04hQ6Qqw98wqOzRuriOzwpcSYdhWqsie0cSQ==[/tex],其中[tex=4.0x1.286]rPFZG/CenO/cKqeYFxMzSA==[/tex],[tex=4.786x1.286]tPjXxzgONS63BQnlqH1OMG88XRRryzx9+WPIGFB+heA=[/tex] .
内容
- 0
二次型[tex=4.786x1.286]aNUjFH4c8MuKgO93VZV7r7NDpt8Ha6OvutwowPiGT8Y=[/tex][tex=3.143x1.286]7bLaAVP3tuGNm9yOVn/tbg==[/tex][tex=6.929x3.643]075gCzZzsMRb6HYXYk9X9yHwaz0YR0KutWTHH5uI+mVmev3JjQcHLTElMIPEqdQAYC38WZ7uwd+ZxpahMABcL1Fl3Vo18zjQ6GJRrt9/ilmMatMQ6R9V3Bo9kGqImhGd[/tex][tex=3.214x3.357]075gCzZzsMRb6HYXYk9X96r0kWKSapX3uFTiObPnpwgbpgDJjGmwyFhEy1SS/CpG8oYQw6G2OpS41VjioasLOQ==[/tex]的矩阵是[input=type:blank,size:6][/input] .
- 1
在如图所示电路中,已知晶体三极管特性相同,[tex=3.357x1.286]CobLMF0aG+fc1FDzIrTVgA==[/tex],[tex=6.643x1.286]krrTuFZnRtkthqHfBIvVUA98K1Hmd3v+I27NxSaC2no=[/tex],要求[tex=6.214x1.286]ixaO+q5fIHKdq81qH6WgE1k3EEFrzWsxNQ1gjne5f+w=[/tex],[tex=5.429x1.286]KShrh6zYUgVqSTNfdy0TFKq2EHXy1PLcR+VnmK9h3po=[/tex],[tex=6.143x1.286]lWMPzFaw8PAH4wscm18FB3XBzY3rZHMPo27jns1MNd8=[/tex],[tex=5.357x1.286]18F2yg+wM1QfDLxQSzj9nkaGcM04bsnyYlxEqmcgVIQ=[/tex].设[tex=4.857x1.286]BpOwv4a5R28b3mUPi2uLY1uO/K0ryeD+FdGUqhSq4mw=[/tex],[tex=4.786x1.286]1QWvQMtb/30dw2C/qjNCiKN8TI0Cr1YNAU+DvUoreb0=[/tex],[tex=4.786x1.286]+jsCXu+8VKRz3rIN03J4rGSQ3/yMTwwczO7a7ee8xvE=[/tex],试计算各电阻值.[img=170x143]179dd02fd50bbe5.png[/img]
- 2
设总体[tex=0.929x1.286]uswT/CEcOIwMpCvTz/zeaA==[/tex]服从几何分布,分布律为[tex=10.643x1.286]ypaPxhCdRnWTUGQ2NQ+nouX7g1utISzIl/vJ7+9lHIU=[/tex],[tex=4.786x1.286]rqHEi+D3ZhpR8SQMIJakl0I3UvnOVYytGMfkIIfzioo=[/tex],[tex=4.786x1.286]pq6RoAxBz+3cvyul8zgx8Q==[/tex](1)求[tex=0.571x1.286]QPadlhZ3vYN/Hi29gpTrFw==[/tex]的矩估计;(2)求[tex=0.571x1.286]QPadlhZ3vYN/Hi29gpTrFw==[/tex]的极大似然估计。
- 3
求下列函数的导函数:(1) [tex=8.071x1.286]aqUb4sP4QcLKt86OWgqhUewem2jQYGc1UrAnlpp73EE=[/tex](2)[tex=4.786x1.286]OkH2Z9Ff2DjndTQEgBDpnicV9/A7POK/RTy6CPfwDg0=[/tex]
- 4
应激时下列何种激素可降低 未知类型:{'options': ['[tex=4.857x1.286]+SBVzXtlCDexdMPaYBduijXwaK9WYnCb0xzv+rY2+qg=[/tex]', '[tex=2.929x1.286]sROgYyKBq3zePkPwvv9/Yw==[/tex]', '[tex=2.929x1.286]ZIqX32EPSMkk0A/nwjdMZQ==[/tex]', '[tex=4.857x1.286]kHqgQ5rOQVKe2ydHO0ixOiuiTPbQ9t0vdNAUgqsNpLQ=[/tex]', '[tex=4.786x1.286]Iz9SbdOR4SOhKzX8NI6Zk56r27Vn5G8Py28sR0JFl6A=[/tex]'], 'type': 102}