The volume of a glass vessel is 1000 cc at `20^@C`. What volume of mercury could be poured into it at this temperature so that the volume of the remaining space does not change with temperature? Coefficients of cubical expansion of mercury and glass are `1.8 xx 10^(-4 @)C^(-1)` respectively.

The volume of a glass vessel is 1000 cc at 20^C . What volume of mercury chould be poured into it at this temperature so that the volume of the remaining space doed not change with temperature? Coefficients of cubical expansion of mercury and glass are 1.8 xx 10^(-4) o^C(-1) respectively.

An iron sphere has a radius 8 cm at a temperature of 0^(@)C . Calculate the change in volume of the sphere if is temperature is raised to 80^(@)C . Coefficient of liner expansion of iron =11xx10^(-6) .^(@)C^(-1) .

An iron sphere has a radius of 10 cm at a temperature of 0^(@)C . Calculate the change in the volume of the sphere, if it is heated to 100^(@)C . Coefficient of linear expansion of iron = 11 xx 10^(-6).^(@)C^(-1) .

The remaining volume of a glass vessel is constant at all temperature if (1)/(x) of its volume is filled with mercury. The coefficient of volume expansion of mercury is 7 times that of glass. The value of x should be

A glass bulb contains air and mercury. What fraction of the bulb must be occupied by mercury if the volume of air in the bulb is to remain constant at all temperatures? The coefficent of linear expansion of glass is 9xx10^(-6)//K .

The volume of a gas at STP is 273 ml. What will its volume be at a pressure of 38 cm of mercury column a and a temperature of -23^(@)C ?

In a cylidrical glass container a solid silica is placed vertically at its bottom and remaining space is filled with mercury upto the top level of the silica. The volume of silica remains unchanged with variation in temperature. The coefficient of cubical expansion of mercury is gamma and coefficient of linear expansion of glass is alpha . If the top surface of silica and mercury level remain at the same level wiht the variation in temperature then the ratio of volume of silica tothe volume of mercury is equal:

A glass flask of volume one litre at 0^(@)C is filled level full of mercury at this temperature. The flask and mercury are now heating to 100^(@)C . How much mercury will spill out if coefficient of volume expansion of mercury is 1.2xx10^(-4)//^(@)C and linear expansion of glass is 1.0xx10^(-4)//^(@)C respectively ?

The fraction of the volume of a glass flask must be filled with mercury so that the volume of the empty space may be the same at all temperature is (alpha_("glass") = 9 xx 10^(-6)//^(0)C, gamma_(Hg) = 18.9 xx 10^(-5) // ^(0)C)