Respuesta :
Answer:
the answer is 0 m/s
Explanation:
This question is describing the law of conservation of momentum
First object has mass =m
velocity of first object = v
second object = 3m
velocity of second object = v/3
the law of conservation of momentum is expressed as
m1V1 - m2V2 = (m1+ m2) V
substituting the parameters given;
making V as the subject of formular
V =[tex]\frac{m_{1 } V_{1} -m_{2}V_{2} }{m_{1}+m_{2} }[/tex]
V =
[tex]\frac{mV - 3mv/3}{m+ 3m}[/tex]
V =[tex]\frac{0}{4m}[/tex]
= 0 m/s
The speed of the combined object after collision is 0 m/s.
Total momentum before collision = total momentum after collision
m₁u₁ + m₂u₂ = (m₁ + m₂)a
m₁ = object 1 mass = m, u₁ = velocity of object 1 before collision = v, m₂ = mass of object 2 = 3m, u₂ = velocity of object 2 before collision = -v/3, a = velocity after collision
mv + 3m(-v/3) = (m + 3m)a
mv - mv = 4ma
0 = 4ma
a = 0 m/s
The speed of the combined object after collision is 0 m/s.
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