= Frictionless 2 M₁ = 2.0 kg which has a massless spring with spring constant k est along a frictionless surface from height h = 2.0 m and collid M2 3M1/2. The entire surface is frictionless. C11 11' 1'
= Frictionless 2 M₁ = 2.0 kg which has a massless spring with spring constant k est along a frictionless surface from height h = 2.0 m and collid M2 3M1/2. The entire surface is frictionless. C11 11' 1'
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=
=
105 N/m attached to its right-
2.0 m and collides with stationary block 2,
Block 1 of mass M₁ = 2.0 kg which has a massless spring with spring constant k
side slides from rest along a frictionless surface from height h
which has a mass M2 = 3M1/2. The entire surface is frictionless.
(a) Find the speed of block 1 the instant before colliding with block 2?
(b) Find the maximum compression of the spring.
(c) Find the speeds of the two blocks after they separate.
(d) Block 2 slides on the frictionless surface with the speed calculated in part (c), away from block 1 and
falls off the table from a height of 1m above the ground as shown. At the instant block 2 horizontally
slides off the table it explodes due to internal forces into two fragments, one fragment consists of 1/3 of
the block and lands at the base of the table. How far from the table does the larger fragment travel?
Assume the block has uniform density.
M2
1 m
1"
Transcribed Image Text:Frictionless
=
=
105 N/m attached to its right-
2.0 m and collides with stationary block 2,
Block 1 of mass M₁ = 2.0 kg which has a massless spring with spring constant k
side slides from rest along a frictionless surface from height h
which has a mass M2 = 3M1/2. The entire surface is frictionless.
(a) Find the speed of block 1 the instant before colliding with block 2?
(b) Find the maximum compression of the spring.
(c) Find the speeds of the two blocks after they separate.
(d) Block 2 slides on the frictionless surface with the speed calculated in part (c), away from block 1 and
falls off the table from a height of 1m above the ground as shown. At the instant block 2 horizontally
slides off the table it explodes due to internal forces into two fragments, one fragment consists of 1/3 of
the block and lands at the base of the table. How far from the table does the larger fragment travel?
Assume the block has uniform density.
M2
1 m
1
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