Question

|AO| = 30 cm |BO| = 40 cm m? = 7.5 kg m? = m? = 0 V? = 3 m/s

          |AO| = 30 cm
|BO| = 40 cm
m? = 7.5 kg
m? = m? = 0
V? = 3 m/s
        
|AO| = 30 cm
|BO| = 40 cm
m? = 7.5 kg
m? = m? = 0
V? = 3 m/s

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University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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In the mechanism shown in the figure, the first limb is fixed. The masses of the second and fourth limbs are neglected. The mass of the third limb is given as 7.5 [kg]. For the given position of the mechanism, when the second limb moves with a constant speed of 3 [m/s]: (a) Calculate the forces and moments of inertia of the third limb. (b) Calculate the reaction forces at points A and B. 140 cm BO 40 cm m = 75 kg GI m = 0 V = 3 m/s
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Transcript

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00:01 Hello everyone, here we are given.
00:03 There are three masses each 170 grams and these are connected just like a triangle with size 40 centimeters.
00:11 This is a equilateral triangle.
00:13 This angle is 60 degree and this is the angle of rotation.
00:16 Firstly, we have to find the moment of inertia about the axis and then we have to find the kinetic energy if the triangle is rotated six evolutions per second.
00:25 So let us start with part a.
00:28 Now suppose this is the line which is passing the second.
00:31 Through the axis.
00:33 So we can say that the distance of each mass from the center will be given as 2 divided by 3 multiplied by a sign 60 degrees since sign 60 is perpendicular upon hypotenuse.
00:50 So in this right angle triangle this is perpendicular and this is the hypotenuse and we have to find the distance of each mass from the center.
01:00 Since this is a equilateral triangle, the distance from the center of each of the mass will be same.
01:06 And an equilateral triangle, we have 2 divided by 3.
01:11 The side is 40 cm, sine 60 is root 3 divided by 2 and 2 are cancelled out.
01:21 Route 3 multiplied by root 3 is 3.
01:26 Therefore, this is equal to 40 divided by root 3 centimeters or in meters it is 0 .40 divided by root 3 divided by root 3 centimeters...
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