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Lmn joke
(mg+qE 1)h= 12mv2? 0,
Solution: h = mv22 (mg+QE1);
(2) The conservation of momentum during the collision of blocks C and D takes the system composed of C and D as the research object, and takes the initial velocity direction of C as the positive direction.
According to the law of conservation of momentum, mv=(m+m)v, which is solved as: v = = v2;;
(3) When C and D just leave the horizontal track, the pressure on the track is zero.
Let their speed be V ′, and in the vertical direction, qv ′ b = 2 mg … ①.
In the process of CD moving to the right together, it is obtained from the kinetic energy theorem: qe2x =12× 2mv ′ 2? 12×2mv2, total ...? ②
X = m2qe2 (4mg2b2b2? v24);
Answer: (1) The height of box C from the horizontal orbit when it is released from LM is h = mv22 (mg+QE1);
(2) The common speed of C and D at the moment after collision, v = v2.
(3) The distance between blocks C and D and OP is x = m2qe2 (4mg2q2b2? v24)。
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