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     T2

     T 1 = 400 N
  
          57°            30°

                75 kg.
y
T2
                          T1 400N


     57°        30°                 x

               Fg -735N
T1x = T1 COS θ


T1x = (400N) (COS 30°)

T1x = 346.4N
T1y = T1 SIN θ


T1y = (400 N) SIN 30°

T1y = 200 N
y

T2y

                                  x
          T1y 200 N
               T2x  T1x 346.4 N
If you used the “x” direction



                     T1x = T2
              346.4 N = (T2)(cos 57°)
346.4 N/(cos 57°) = T2
                  636 N = T2
If you used the “y” direction
                 Fy net = Fs + Fg

  substitute   Ty net = T1y + T2y + Fg

       0 = 200 N + T2y + -735 N

                     T2y = 535 N

                       THEN
If you used the “y” direction
              εFy = may

T1y + T2y + Fg = (75 kg)(0 m/s2)
  T1y + T2y + Fg = 0
   (T2) (sin 57°) = T2y

    (T2) (sin 57*) = 535 N
                T2 = 535N/(sin 57°)
                T2 = 637 N
2012 ppt spiderman

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2012 ppt spiderman

  • 1.
  • 2.
  • 3.   T2 T 1 = 400 N    57° 30° 75 kg.
  • 4. y T2 T1 400N 57° 30° x Fg -735N
  • 5. T1x = T1 COS θ T1x = (400N) (COS 30°) T1x = 346.4N
  • 6. T1y = T1 SIN θ T1y = (400 N) SIN 30° T1y = 200 N
  • 7. y T2y x T1y 200 N T2x T1x 346.4 N
  • 8. If you used the “x” direction T1x = T2 346.4 N = (T2)(cos 57°) 346.4 N/(cos 57°) = T2 636 N = T2
  • 9. If you used the “y” direction Fy net = Fs + Fg substitute Ty net = T1y + T2y + Fg 0 = 200 N + T2y + -735 N T2y = 535 N THEN
  • 10. If you used the “y” direction εFy = may T1y + T2y + Fg = (75 kg)(0 m/s2) T1y + T2y + Fg = 0 (T2) (sin 57°) = T2y (T2) (sin 57*) = 535 N T2 = 535N/(sin 57°) T2 = 637 N