Preview only show first 10 pages with watermark. For full document please download

Solução Do Halliday 8.ed.vol.1. Cap.5 - Ch05 - P039

A solução do Halliday da 8ª edição volume 1. do Cap.5

   EMBED

  • Rating

  • Date

    December 2018
  • Size

    106.5KB
  • Views

    426
  • Categories


Share

Transcript

G G 39. The free-body diagram is shown below. Let T be the tension of the cable and mg be the force of gravity. If the upward direction is positive, then Newton’s second law is T – mg = ma, where a is the acceleration. Thus, the tension is T = m(g + a). We use constant acceleration kinematics (Table 2-1) to find the acceleration (where v = 0 is the final velocity, v0 = – 12 m/s is the initial velocity, and y = − 42 m is the coordinate at the stopping point). Consequently, v 2 = v02 + 2ay leads to ( − 12 m/s ) = 1.71 m/s2 . v02 a =− =− 2y 2 ( − 42 m ) 2 We now return to calculate the tension: b g = b1600 kgg c9.8 m / s T =mg+a = 18 . × 104 N . 2 + 171 . m / s2 h