# Problems. Fig Fig Fig The Centre of Mass The Gravity Spot! 3.3 Balancing Forces Again!

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1 Problems 3.2 The Centre of Mass The Gravity Spot! 20. a) Copy the following shapes (Figure 3.66) into your notebook and mark the centre of mass on each. Fig.3.66 (a) (b) 22. In problem 21, how much horizontal force must the strut provide? 23. A kg mass is suspended from two ropes, each at an angle of 30 to the vertical. What is the tension in each rope? 24. What maximum mass, m, can be supported by the strut-and-cable arrangement in Figure 3.68 if the maximum force on the strut is 2500 N? Fig (c) b) For each shape, explain your choice of position for the centre of mass. c) Trace these onto a piece of paper and use the technique described in Section 3.2 to verify the actual position of the centre of mass. 3.3 Balancing Forces Again! 21. A 10.0-kg flowerpot is suspended from the end of a horizontal strut by a cable attached at 30 above the horizontal, as shown in Figure If the strut has no mass, find the tension in the cable. Fig.3.67 (a) Strut Cable A 500-kg load of drywall is lifted up the side of a building by a crane. When the load is pulled to the side by a horizontal rope, the support cable of the crane makes an angle of 12 to the vertical. What is the tension in the support cable? What is the tension in the horizontal rope? 26. A 250-kg crate is being unloaded from a cargo ship by a crane with a cable 10 m long. The load must be pushed horizontally onto an awaiting wooden skid by a worker of mass 100 kg. a) If the coefficient of friction between the worker s shoes and the floor is 0.63, what maximum horizontal force can he apply before his shoes begin to slip? b) What is the crate s maximum horizontal displacement from rest? 27. A car is stuck in a snow bank, but the driver is very knowledgeable about physics. She ties a rope from her car to a tree 25.0 m away and then pulls sideways on the rope at the midpoint. If she applies a force of 425 N and draws the rope over a horizontal distance of 1.5 m, how much force is applied to the car? m 10.0 kg 176 unit a: Forces and Motion: Dynamics

2 28. A bird lands on a telephone wire midway between two poles 18 m apart. The wire (assumed weightless) sags by 52 cm. If the tension in the wire is 90 N, what is the mass of the bird? 29. When a person s thighbone (femur) is broken, the muscles draw the broken parts so tightly together that the length of healed leg is slightly shorter than its original length. In the past, a traction device (see Figure 3.69) was used to oppose the natural muscle tension, allowing the bone to heal properly. What is the magnitude and direction of the tension force applied to the femur if the mass of the leg is 3.75 kg? Fig Balancing Torques 31. Figure 3.71 shows a 2.0-m-long rod with a 1.0-kg mass at one end and a 3.0-kg mass at the other end. a) If from the heavy end, the mass of the rod is negligible, where is the centre of gravity of the system? b) What is the tension in the single support cable? Fig.3.71 m kg x T? m Ceiling m kg 30. A string of length L is connected to two pulleys on an I-beam curtain rod, as shown in Figure A curtain of mass m, is hung from the midpoint of the string and the pulleys are drawn as far apart as possible. The coefficient of static friction between the pulleys and the rod is. Find the maximum distance, x, in terms of L and, between the pulleys before they begin to roll toward each other. Fig kg x L/ 2 L/ 2 String Curtain 32. Find the forces exerted by the two supports of a 4.0-m, 50-kg uniform cantilever (diving board) when a 8.5-kg duck stands at the opposite end, as shown in Figure Fig Find the centre of mass of the L-shaped steel plate shown in Figure (Hint: Think of the L as two separate figures, each with its own centre of mass. Use the total centre of mass in two dimensions as the coefficients of the two-dimensional centre of mass.) Fig.3.73 F 1 x m F 2 x m 1 m Centre of gravity w 1 w 2 x m 2 m 1 m 4 m chapter 3: Extension: Statics Objects and Structures in Equilibrium 177

3 3.5 Static Equilibrium: Balancing Forces and Torque 34. Three people carry an extension ladder of length 5.0 m in the horizontal position. The lead person holds the ladder s front end, and the other two people are side by side on opposite sides of the ladder a distance x from its back end. Calculate x if the two people in the rear each support one-third of the ladder s weight. 35. An 86-kg man is trying to pry up a rock by hanging from the end of a class-one lever (a uniform piece of lumber of mass 2.0 kg), as illustrated in Figure What is the maximum mass of the rock if it can be just lifted? Fig kg 190 cm 0.5 m m rock? 36. Two children of masses 17 kg and 27 kg sit at opposite ends of a 3.8-m teeter-totter that is pivoted at the centre. Where should a third child of mass 20 kg sit in order to balance the ride? Does the mass of the teeter-totter matter? 37. A 5.0-kg bag of cement is placed on a 2.5-m-long plank at 1.5 m from its end. The 2.0-kg plank is picked up by two men, one at each end. How much weight does each man support? 38. The centre of mass of a 30-kg dog standing on all fours is located 70 cm from her hind legs and 30 cm from her front legs. Find the force of the ground on each of her legs. 39. The hinges of a 20-kg door, 2.4 m high and 0.8 m wide, are placed at the top and bottom of the door s vertical edge. The door is supported by the upper hinge. a) What is the magnitude and direction of the force that the door exerts on the upper hinge? b) What is the magnitude and direction of the force that the lower hinge exerts on the door? 40. A weightless ladder 7.0 m long rests against a frictionless wall at an angle of 65 above the horizontal. A 72-kg person is 1.2 m from the top of the ladder. What horizontal force at the bottom of the ladder is required to keep it from slipping? 41. A box of total mass 75 kg rests on a floor with a coefficient of static friction of The box is 1.6 m high, 1.0 m deep, and has uniform weight distribution. a) What is the minimum horizontal force required to start the box sliding across the floor? b) What is the maximum height at which this force can be applied without tipping the crate? 3.6 Static Equilibrium and the Human Body 42. Pierre holds a 10-kg bucket of water with his upper arm at his side and his forearm horizontal (90 at the elbow). The palm of his hand is 35 cm from the elbow, and his upper arm (shoulder to elbow) is 30 cm long. His biceps muscle is attached to the forearm 5.0 cm from the elbow. If the centre of mass of his 3.0-kg forearm is 16 cm from his elbow, what force does the biceps muscle exert to support both the arm and the bucket? 178 unit a: Forces and Motion: Dynamics

4 43. The hand, forearm, and upper arm of a gymnast have masses of 0.4 kg, 1.2 kg, and 1.9 kg, respectively, and their respective centres of mass are 0.60 m, 0.40 m, and 0.15 m from her shoulder joint. Find the centre of mass of her unbent arm as it is held horizontally from her shoulder. 44. When you stand on the ball of your foot, the reaction force upward on the ball of your foot is equivalent to your weight. To raise your heel as shown in Figure 3.75, you must apply an upward force, F 1, through your Achilles tendon so that the downward reaction force, F 2, is greater than your weight. Calculate F 1 and F 2 for a 65-kg woman with foot dimensions L cm and L 2 12 cm. If L 1 was greater than L 2, how would the force exerted by the Achilles tendon, F 1, be affected? Fig An Olympic athlete is holding a 7.25-kg shot-put, as shown in Figure Her forearm is 28.0 cm long and has a mass of 2.7 kg with centre of mass 11 cm for the elbow. The attachment of the triceps extensor muscle is 2.4 cm on the short end of the pivot and acts at 90 to the bone. What force must the triceps exert in order to hold the shot-put in static equilibrium? Fig.3.77 Triceps extensor muscle F T 2.4 cm 11 cm 28 cm Elbow joint Centre of mass 7.25 kg Forearm mass is 2.7 kg 3.7 Stability and Equilibrium F 1 F 2 W 47. A square table is 0.6 m long with a centre of mass 0.6 m above the ground. What is its tipping angle? 45. In Figure 3.76, what are the forces F 1 and F 2 if the tooth remains in static equilibrium? Fig.3.76 F 2 L 1 L 2 F 0.5 N F m 0.02 m 48. A square-based box of length 1.00 m and uniform weight distribution tips when tilted past 30. How tall is the box? 49. The centre of mass of a 0.14-m-tall drinking glass is m from the bottom, which is a circle with radius m, as shown in Figure How far can the top of the glass be tipped without toppling it? Fig.3.78 F Centre of gravity d? m m 0.14 m chapter 3: Extension: Statics Objects and Structures in Equilibrium 179

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