A system of two bodies of masses ‘m’ and M being interconnected by a spring of stiffness k , in its natural length , moves towards a rigid wall on a smooth horizontal surface as shown in figure with a K.E. system ‘E’ . If the body M sticks to the wall after the collision , the maximum compression of the springs will be : A) √(๐‘š๐ธ/๐‘€๐‘˜) B) √(2๐‘š๐ธ/(๐‘€+๐‘š)๐‘˜) C) √((2(๐‘š+๐‘€)๐ธ)/๐‘˜(๐‘š) ) D) √(2๐‘€๐ธ/(๐‘€+๐‘š)๐‘˜)

Comments

Popular posts from this blog

Two rigid boxes containing different ideal gases are placed on a table . Box A contains one mole of nitrogen at temperature ๐‘‡_๐‘œ , while box B contains one mole of helium at temperature 7/3 ๐‘‡_๐‘œ . The boxes are then put into thermal contact with each other and heat flows between them until the gases reach a common final temperature (ignore the heat capacity of boxes and heat exchange will happen only between boxes ) . Then the final temperature of the gases in terms of ๐‘‡_๐‘œ is 7/3 ๐‘‡_๐‘œ 3/2 ๐‘‡_๐‘œ 5/2 ๐‘‡_๐‘œ 3/7 ๐‘‡_๐‘œ

Kirchhoff law problem and equivalent resistance

error analysis objective questions dpp