Respuesta :
Tension may be defined as the pulling power transferred axially through a cable, string, chain, or alike one-dimensional unceasing object, or by separately end of a rod.
To compute for tension:
Sum the moments about the pivot:
ΣM = 0 = T * 3.5m * sin37 º - 45000N * 7.0m * cos37º
tension T = 119 434 N
Answer:
T = 119638 N
Explanation:
Since the drawbridge is at equilibrium and not moving at the given situation
so we can apply torque balance in this case
so here torque due to weight is counterbalanced by the torque due to tension in the string
Torque due to weight is given as
[tex]\tau_1 = mg(\frac{L}{2}cos37)[/tex]
torque due to tension in string
[tex]\tau_2 = T(3.5 sin37)[/tex]
now by torque balance equation we have
[tex]T(3.5sin37) = mg(\frac{L}{2}cos37)[/tex]
[tex]T(2.1) = 45000(7)(0.8)[/tex]
[tex]T = 119638 N[/tex]
