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9. Two identical bricks of length Lare p...

9. Two identical bricks of length Lare piled one on top of the other om states The maximum distance S the top brick can overhang the table with th e the found con

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Two identical bricks of length L are piled one on top of the other on a table as shown in the figure the maximum distance S the top brick can overhand the table with the system still balanced is:

Two identical bricks of length L are piled one on top of the other on a table as shown in the figure the maximum distance S the top brick can overhand the table with the system still balanced is:

Four identical blocks of length L are arranged one over the other as shown. The maximum distance of the uppermost block from the edge of the lowermost block is x such that no block tumbles. Then x is

Four identical rods of mass M and length L are placed on one another on the table so as to produce the maximum overhang as shown in figure. The maximum total overhang will be :

Identical blocks each of mass M and length L are placed one above the other such that each extends out by a maximum length as shown in figure. Find the maximum extension of the n^(th) block from the top, so that the blocks will not fall.

A uniform chain of length L is lying on the horizontal table.If the coefficient of friction between the chain and table top is m, what is the maximum length of the chain that can hang over the edge of the table without disturbing the rest of the chain on the table?

Unpolarised light falls on two polarising sheets placed one on top of the other. What must be the angle between the characteristic directions of the sheets if the intensity of the final transmitted light is one-third the maximum intensity of the first transmitted beam?

Unpolarised light falls on two polarizing sheets placed one on top of the other. What must be the angle between the characteristic directions of the sheets if the intensity of the final transmitted light is one-third the maximum intensity of the first transmitted beam?