Respuesta :
Answer:
(a)T= M2 × g, (b)T= (M1 + M2)g, (c)T= M2 (a + g) and (d)T=(M1 + M2) (a + g)
Explanation:
M1 is hanged upper and M2 is lower at Rest.
(a) For M2
T2 = Weight of the Body M2= M2 × g
(b) T1 = Weight of the Body M2 + Weight of the Body M2
T1 = M1 g + M2 g = (M1 + M2)g
M1 is hanged upper and M2 is lower at accelerated upwards ( F = T - W)
(c) For M2
⇒T = M2a + M2g = M2 (a + g)
(d) For M1
T = (M1 + M2) a + (M1 + M2) g
⇒ T = (M1 + M2) (a + g)
- The expression of T2 in terms of other variables is T2 = M2g
- The tension T1 is acting on the mass M1 and mass M2 is expressed as T1 = (M1+M2)g
- The mass M2 of the object is expressed as M2 = T/(a+g)
- The mass M1 in the upper rope is expressed as M1 = (T/a+g) - M2
The formula for calculating the weight W of an object with mass m is expressed as;
W = mg
m is the mass of the object
g is the acceleration due to gravity
For the mass M2, the tension acting on the body is expressed according to the formula:
T2 = M2g
b) The tension T1 is acting on the mass M1 and mass M2. Hence the formula for calculating the tension T1 will be:
T1 = M1g + M2g
T1 = (M1+M2)g
c) For mass M2, first we must know that acceleration due to M2 are the normal acceleration and acceleration due to gravity. The tension T acting on both object will be:
T = (M2a + M2g)
T = M2(a + g)
M2 = T/(a+g)
d) For the mass M1, the correct relationship will be expressed as;
T = M1a + M2a + M1g + M2g
T = (M1+M2)a + (M1+M2)g
Since M1+M2 is common,
T = M1+M2(a+g)
T/a+g = M1+M2
M1 = (T/a+g) - M2
Learn more here: brainly.com/questions/35542778