An insect runs at a constant speed on a circular trajectory with radius b on a round table rotating at an angular velocity of w (see figure). The circular trajectory has the same midpoint as the midpoint table. If the period from the insect is m and the coefficient of static friction on the table surface is Mg, how quickly the insect (relative to the table) can walk before sensing the slip, if he walks: 1. in the direction of rotation of the table 2. opposite direction to the direction of rotation of the table (0)
An insect runs at a constant speed on a circular trajectory with radius b on a round table rotating at an angular velocity of w (see figure). The circular trajectory has the same midpoint as the midpoint table. If the period from the insect is m and the coefficient of static friction on the table surface is Mg, how quickly the insect (relative to the table) can walk before sensing the slip, if he walks: 1. in the direction of rotation of the table 2. opposite direction to the direction of rotation of the table (0)
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an angular velocity of w (see figure). The circular trajectory has the same midpoint as the midpoint
table. If the period from the insect is m and the coefficient of static friction on the table surface is
μs, how quickly the insect (relative to the table) can walk before sensing the slip, if he walks:
1. in the direction of rotation of the table
2. opposite direction to the direction of rotation of the table"
Transcribed Image Text:An insect runs at a constant speed on a circular trajectory with radius b on a round table rotating at
an angular velocity of w (see figure). The circular trajectory has the same midpoint as the midpoint
table. If the period from the insect is m and the coefficient of static friction on the table surface is
μs, how quickly the insect (relative to the table) can walk before sensing the slip, if he walks:
1. in the direction of rotation of the table
2. opposite direction to the direction of rotation of the table
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