07.41: For the diagram shown, what is the magnitude o 6zd/99r g8k),axt gzceroea,f the torque from the applied force as measured from the cee9z/ark6 , 9 dazgo e,rt8gcx)nter of the disk?

  98.38: A uniform meter stick of masspb1-h)u:b a 6mnwrq3 y 0.20 kg is pivoted at the 40-cm mark. Where: yb6nwm aubq)r h13p- should one hang a mass of 0.50 kg to balance the stick?

  08.37: A uniform meter stick has a 6)l1 dzvhjsri 8 )w-niv r(m :ow x2m3(rfn.ug45.0 g mass placed at the cm 20 mark as shown in the figure. If a pivot is placed at the 42.5cm mark and the meter stick remains horizontal in stat wrh1l zsf mnr :)2n 6jw)i.vou8-3xg(dmr(ivic equilibrium, what is the mass of the meter stick?

  10.16: Amass M1=40 kg is at the very edge of a fs( r;9bdumv(6-pxl z1v 0gnr6.0m long plank which is pivoted about its center of mass located directly at the center of its le vgdlrzn 9(x(;v16r0p-u bsmfngth. How far from the center of the plank (x) should the mass kg M2=80 kg be placed so that the plank remains in static equilibrium in a horizontal position?

  16.20: A uniform 10.0 m long plank is pivoted aboz.di5+6;qz3k z*lotsy m e: fout its center of gravity. A mass M1 then is placed at the left edge of the plank and a second mass M2 is plad+izy5elm f *t.:o6so3z q; zkced 1.0 m from the right end. This system is in static equilibrium (shown). If each mass now is moved 2.0 m closer to the center of the plank, which one of the following choices best describes the subsequent motion of the plank?

  12.34: A mass m attached to a light string of length L is n c8zc88qfn-l;tr1n olocated at an angle θ below the horizontal afn88q;crtn n -l8z 1cos shown in the figure to the right. The mass then is released from rest. Calculated from an axis perpendicular to the plane of the page through the pivot, which one of the following choices represents the magnitude of the torque produced by the gravitational force acting on the mass at this instant?

  04.33: A uniform rectangular solid of side length Land width w sits on a friv + ,at3fk.sr4 e5blewctionless incline of variable angle θ . Assume that there is a very tiny peg preventing the box from sliding down the incl5 ,. ks e4ftbevw3+raline at the point labeled P. At what angle of incline will the box begin to tip over?

  11.49: An inverted “V” in static equilibrium is made from 8g5ieaufg1ku8+ub-i d; mh6 ntwo uniform beams each ofeu kbh u8a-1i5+id6fg8;g mun mass M=12 kg. Each beam of the “V” has the same length and makes an angle of $30^{\circ}$ with the vertical as shown in the diagram. Which one of the following choices best represents the magnitude of the static friction force acting on the left leg of the “V” from the level ground? The coefficient of static friction between each beam and the ground is $μ_s =0.76$.

  17.42: A long uniforxt 7tewzwr3)xxx r35y1yqn. -m rod, pivoted at one end affixed to the ground, is in static equilibrium A horizontal rope acts 75% of the way up the rod while a vertical rope acts at the 0far end. The magnitude of each rope’s force is te5zw3 wy.tn y3r1x) 7 x-qxxrthe same as the gravitational force acting on the rod. What is the value of the angle θ in the figure?

  16.43: A uniform beam connected to a ecq2b-gzt8 .w wall at the hinge is in static equilibrium as shown. The cable connected to the beam is massless. What are the directions of the horizzt2 gcqb8we.- ontal and vertical components of force acting at the pivot on the beam?