A glass vessel of volume `100 cm^_3` is filled with mercury and is heated from `25^oc` to `75^oc`.What volume of mercury will overflow? Coefficient of linear expansion of glass=`1.8 xx10^(-6) c^(-1)` and coefficient of volume expansion of mercury is `1.8 xx 10^(-4) C^(-1)`.

A barometer reads 75.0 cm on a steel scale. The room temperature is 30^o C . The scale is correctly graduated for 0^C . The coefficient of linear expansion of steel is alpha=1.2 xx 10^(-5) C^(-1) and the coefficient of volume expansion of mercury is sigma=1.8 xx 10^(_4) C^(-1). ? Find the correct atmospheric pressure.

Consider the following statements. (A)The coefficient of linear expansion has dimension k^(-1) . (B) The coefficient of volume expansion has dimension k^(-1) .

A aluminum can of cylindrical shape contains 500cm^3 of water. The area of the inner cross section of the can is 125cm^2 . All measurements refer to 10^@C . Find the rise in the water level if the temperature increases to 80^@C . The coefficient of linear expansion of aluminum =23 xx 10^(-6)C^(-1) and the average coefficient of volume expansion of water= 3.2xx10^(-4)C^(-1) respectively.

The coefficient of x^(7) in the expansion of (1-x-x^(3)+x^(4))^(8) is equal to

A glass vessel measures exactly 10cm xx 10 cm xx 10 cm at 0^@C . It is filled completely with mercury at this temperature. When the temperature is raised to 10^@C , 1.6cm^3 of mercury overflows. Calculate the coefficient of volume expansion of mercury. coefficient of linear expansion of glass = 6.5 xx 10^(-6)C^(-1) .

A steel ball initially at a pressure of 1.0 xx 10^5 Pa is heated from 20^@ C to 120^@ C keeping its volume constant. Find the pressure inside the ball. Coefficient of linear expansion of steel = 12 xx 10^(-6) C^(-1) and bulk modulus of steel = 1.6 xx 10^(11) N m^(-2)

Find the coefficient of a^3b^4c in the expansion of (1+a-b+c)^9dot

If mercury and glass had equal coefficient of volume expansion, could we make a mercury thermometer in a glass tube?

The value of coefficient of volume expansion of gycerine is 5 xx 10^(-4) k^(-1) fractional change in the density of gycerine for a rise of 40^(@)C in its temps is

A steel rod is rigidly clamped at its two ends. The rod is under zero tension at 20^@C . If the temperature rises to 100^@ C , what force will the rod exert on one of the clapms? Area of cross section of the rod = 2.00 mm^2 . Coefficient of linear expansion of steel = 12.0 xx 10^(-6)C^(-1) and Young's modulus of steel 2.00 xx 10^(11) N m^(-2) .