Respuesta :
The two balls will be attach together and their will be one final velocity because in inelastic collisions the objects comes together. so
mAv0A+mBv0B=v(mA+mB)
v=(mAv0A+mBv0B)/(mA+mB)
v=(7kg * 6m/s+ 2kg * 12m/s)/(9kg)
v= 22/3 m/s. say thanks brainly.
mAv0A+mBv0B=v(mA+mB)
v=(mAv0A+mBv0B)/(mA+mB)
v=(7kg * 6m/s+ 2kg * 12m/s)/(9kg)
v= 22/3 m/s. say thanks brainly.
Answer :
The balls will stick to each other and move with a common velocity of 2 m/s.
Explanation :
It is given that,
Mass of ball A, [tex]m_A=7\ kg[/tex]
Mass of ball B, [tex]m_B=2\ kg[/tex]
Initial velocity of A, [tex]u_A=6\ m/s[/tex]
Initial velocity of B, [tex]u_B=-12\ m/s[/tex] ( in left)
Let the final velocity after collision is v.
In an inelastic collision the momentum remains conserved. So,
[tex]m_Au_A+m_Bu_B=(m_A+m_B)v[/tex]
[tex]7\ kg\times 6\ m/s+2\ kg\times (-12\ m/s)=(7\ kg+2\ kg)\ v[/tex]
[tex]42\ kgm/s-24\ kgm/s=9\ kg\times v[/tex]
[tex]v=2\ m/s[/tex]
Since, it is a perfectly inelastic collision. So, after collision objects will stick to each other and move with a common velocity of 2 m/s.
Hence, this is the required solution.