Mathematical Tools
Quick practice
Question 1 of 5
The dimensions of magnetic permeability are-
A
![[ML^ 2 T^{ –2} A^{ –1} ]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK8AAAAjCAMAAADVPqrkAAAACXBIWXMAAAsTAAALEwEAmpwYAAACuFBMVEUAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAvHIpAAAA53RSTlMAAQIDBAUGBwgJCgsNDg8QERITFBUWFxgZGhscHR4fICEiIyQlJicoKSorLC0uLzAyMzQ1Njc4OTo7PD0+P0BBQkNERUZHSElKS0xNTk9QUVJTVVZYWVtcXV9gYWJjZGVmZ2hpamtsbW5vcHFyc3R1d3h5ent8fX5/gIGCg4SFhoiKi4yNjo+QkpSVl5iZm5ydnp+goaKjpKWmp6ipqqusra6vsLGys7S1tre4uru8vr/AwsPExcbHyMnKzM3Oz9DR0tPU1dfY293e3+Dh5ebn6Onq6+zt7u/w8fLz9PX29/j5+vv8/f4KTqiaAAAFOUlEQVRYw+2Y+1sUZRTHZ2FBIC5LpUCIEZSYhWkg4SJXiQTJMjItgoyoBSQBgaTklkJbRi3pyiUMkdCImyYIKYKlQiFZiOIVKMjd77/R3PYyOws7Qz499jycH+Y9590z5/3sO2fOeXcJ4l/L603H+o+/JNTbvaKpfWCfh/DwVlsvEfdSShQSQpKLUmHeHq0+5OXiqJ/A6OmNjZfG7yWuX5sdNZxBoCB3VTx1DcUJgeHtrYlWU15/lUr1+Vx5U/AtNXyIjwS5DyGYvEomtE6CV9DxhpOYhZQSd1up3DNX3jWTZdSQg72C3OtuLKWGMSzkfxb59Ky8cqXy+0Gad9jw4aq8/Pz8HBnnhoBcci7bgTGkO7a/k0JKeja7QxKGAwn0GL3RVOJtOMFody8M87mWTHw8Ky8pr/J4A3aUjE9ig7G/bBBadXYau+yCjJ3dQH9RVpq9kc/iP3uldGoB105/rVId1GKsSqVSt1yD1pGPsBdb+JNHUCWel5SeTqRxgtegleOQjWkXbkjbEwMP00rxHYUV/R21yGDel47f+AQRf+/kT0YDHXPh9VGroTSyw5L7kMkJ0IJubkRJ3YAno/0Sx4wbATYZN7WsqNALE3fFrQI+le2ZXlygNYN7xRMCeJMSC9BkMO2+lGmw0thBehsl3LXKW50ZZWUjO6PEVSaviRfKeHk69JqZXcxJr8TYXPa3ynsrzhvMD/ziccPK2GE1EM0J+P4BMncXbSa10hB26hwaWG1bksnyD/WEkte37bmzi7uti4AFc+DtJIJh8FieS5TjqGn6PmBsp9Kt7eU3yUub7hXVQMGqhcHc1WXN/tRw1ATqUAiRCiwRz+ujJtygr46SSluCn76njM3kEbKOq6p+DSL3OIWdexF4StdQueXB6XQb6V155AeT0ltF53yQOd72ydl4kxIJYkJ/Y0oIYSZ9i43MdRowYtywPsGoZIZmxXp/wZm1+dGNIAIB/qkp/tO6abR9ljEjb7U3QVzAZvZ0sofaK176RhmZzr6MPGbs04/DM/S3R1l3V85s1nby4gmk8vxdvdwelC3y9JiRt4tKLuQxxj4Xaq9M03fKwULTJR/Je2J6+iPdVLORalFowZHP66umq5GKqaIJ9F6Zpm+XpfXjgeVieGvX0sMVdlkxvMlk+hJpOE7pjhXMXnHT9w6KLK1fjlExuGE1uixqFs1LpS8RC/pIX+pF8NM3CIi0BNCHehG40v5wP1pOok80L12qluEumVBBaUyn4qZvDqYMpT4hwFxUFw3eFcGb+VMXI7/jD7G8j6vpHqyFD2HzlTXTqTJNClKnweiwMxd1A/CkcFz3HimrFUNjLZL3rUR6uEyWrKxn6Hqi5aXvbr3xrPn3owxXRGxvdbhOUwDuInlrvJmejG2+u9mDFi99I/TGd6Fmo57FN8Jx19bq1U3g7o0AXrbTqlGqciDMp+9f+vR9Y9hsE3PWmKn7M4n1KcNP++eAWHG8/geZsQBXY3Q1xjR9T+ob3a0Ss0HjgGWCefN2GR00gSRRvI4dxxhlC9in5KkB53zlNK6rvguLpmbAUmNaIpBWotC8YrDIhlwoglfRfBM4q6Ye9+rr1AEtcH/9ZeBctW4b/fYfGgLOHyClvu8u0MuvZCp1w8/kaeZie22hZdqltWS469VsTdjVMAqMH660F8q76vlwuTyMPsvY0H+/uMeEyEmJ0v0T4hobxxEf/o+a9VH0LfLQmADLvLL1EfKwaF15WBMpl4dERK+TiOoX97fM887zzvP+57yakZH/AXLiyMjNwX8Ak8BBb7NT+ywAAAAASUVORK5CYII=){kind=small}
B
![[ML^ 2 T^{ –2} A^{ –2} ]](data:image/png;base64,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){kind=small}
C
![[MLT^{ –2} A ^{–2} ]](data:image/png;base64,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){kind=small}
D
![[M^{ –1} LT^{ –2} A ^{–2} ]](data:image/png;base64,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){kind=small}
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