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Free body diagram Homework Problem

  1. Dec 2, 2004 #1
    Can someone please help with this problem. I'm lost!!

    1. A 150 kg bear walks out onto a beam as illustrated in Fig P8.20 trying to get to a picnic
    basket with mass 10kg. The beam is 6m long and has mass 40kg (you can consider its
    weight to be concentrated at a point 3m from the wall.
    (a) When the bear is 1m from the wall, how much tension will be in the wire? (The wire
    is at an angle of 60o above the horizontal, directed toward the wall.)
    (b) What is the horizontal component of the force of the wall on the beam at this point?
    (c) What is the vertical component of the force of the wall on the beam at this point?
    (d) If the wire can support a tension of 1500N, what is the maximum distance from the
    wall the bear can walk.
    (e) What is the moment of inertia of the bear at this point assuming its moment of inertia
    is mx2, where m is the bear’s mass and x is the distance from the wall.
    (f) What is the moment of inertia of the basket, again assuming its moment of inertia is
    ml2 where m is the basket’s mass and l is the length of the beam.
    (g) What is the moment of inertia of the beam assuming its moment of inertia is 1
    3
    ml2,
    where m is the mass of the beam, and l is the length of the beam.
    (h) What is the total moment of inertia (add the last three answers).
    (i) If the wire was to snap with the bear at this point, what would be the angular acceleration
    of the beam, bear and basket immediately after the wire snaps (assume they all
    accelerate as one object with the moment of inertia as given above).
    (j) What would be the bear’s tangential acceleration?
     
    Last edited by a moderator: Mar 7, 2013
  2. jcsd
  3. Dec 2, 2004 #2
    This problem is quite direct. All you need to do is to draw a free body diagram. Remember that when dealing with static problems, FBD is essential to solve them.

    Since you didn't mention about the location of the basket, I will just assume that it is at the end of the beam. Assign A as the contact point of the beam with the wall. Using [tex]\sum{M_A}=0[/tex], you can find out the tension of the rope. After getting the tension of the rope, the rest of the question can be solved easily.
     
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