The weight of the top block and the tension in the bottom rope. m 1=3.429 kg
The point being made is that tension decreases as you get closer to the rope's end. Therefore, we denote that the tension at the rope's lowest point is zero.
Use the equation 2T sin() = m g, where m g denotes the weight of the suspended object, to determine the magnitude of tension.
Weight increases the pulling force, which in turn increases the tension force. As stated in this response, the tension force is equal to the pulling force in magnitude.
Common values:
63N m2 x 3 kg is FT1.
m1 = ?
From the last issue we realize that the strain of the rope FT2on which the subsequent block hangs is equivalent to its weight F_ {g2}F g2, while the pressure power of the rope F_ {T1}F T1
on which the main block hangs is equivalent to the amount of its weight F_ {g1}F g1and rope strain F_ {T2}F T2
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