Two rods of the same material but different lengths expand by the same amount when heated equally. Which rod had the smaller initial length?
The shorter rod
The longer rod
Both have the same initial length
Cannot be determined
Related Questions
The temperature of a substance increases by . On the Kelvin scale this increase is equal to
A steel bridge is built with expansion joints because:
To make the bridge look more aesthetically pleasing.
To allow for expansion and contraction of the bridge due to temperature changes.
To reduce the weight of the bridge.
To strengthen the bridge against earthquakes.
Two thermometers and are exposed in sun light. The valve of is pointed black, but that of is not pointed. The correct statement regarding this case is
Temperature of will rise faster than but the final temperature will be the same in both
Both and show equal rise in beginning
Temperature of will remain more than
Temperature of will rise faster
A metal rod of length at temperature is heated to a temperature . If the linear expansivity of the metal is , the increase in length of the rod is given by:
Substance having very small coefficient of linear expansion, among the following is
Copper
Iron
Lead
Invar
A hollow sphere and a solid sphere of the same material and radius are heated to the same temperature. Which sphere will expand more in volume?
The hollow sphere
The solid sphere
They expand the same amount.
Cannot be determined without knowing the thickness of the hollow sphere.
A clock with a brass pendulum keep correct time at but loses 8.212 s per day when the temperature rises to . The coefficient of linear expansion of brass is?
25 imes {10^{ - 6}}/{\,^0}C
19 imes {10^{ - 6}}/{\,^0}C
20 imes {10^{ - 6}}/{\,^0}C
11 imes {10^{ - 6}}/{\,^0}C
Density of a substance at is 10.6 gm/c.c and at is 10 gm/c.c. Coefficient of linear expansion of solid is
0.0006{\rm{ }}/{\,^0}C\,
0.0004{\rm{ }}/{\,^0}C\,
0.0003{\rm{ }}/{\,^0}C\,
0.00022/{\,^0}C\,
On a new scale of temperature (which is linear) and called the scale, the freezing and boiling points of water are and respectively. What will be the temperature on the new scale, corresponding to a temperature of on the Celsius scale