The clearest answer I've heard to date is that the coefficient is 0.00046 per degree Fahrenheit. That is to say that for every degree rise in temperature your volume will go up that amount. The math works like this, say you have a temperature rise from 60 degrees f to 84 f over the course of a day and a tank with 100 gallons of diesel in it. Multiply the coefficient by the number of degrees temp rise (24 x 0.00046=0.01104) then multiply that answer by the total number of gallons you started with to get the number of gallons increase in the tank when the diesel warmed up to 84 degrees (0.01104 x 100=1.104 gal.)
Remember the liquid itself has to rise in temperature and it may take a long time to do but this is a handy way to figure the amount of room to leave in a tank for expansion.
The thermal expansion coefficient for motor spirit, also known as gasoline, is approximately 0.00096 per degree Celsius. This means that for every degree Celsius increase in temperature, gasoline will expand by 0.00096 of its original volume.
The coefficient of thermal expansion of air is approximately 0.00367 per degree Celsius.
The volumetric thermal expansion coefficient of air is approximately 0.00367 per degree Celsius.
Materials with a higher coefficient of thermal expansion expand more when heated because they have weaker atomic bonds, allowing the atoms to move more freely and increase in volume. In contrast, materials with a lower coefficient of thermal expansion have stronger atomic bonds, restricting their movement and resulting in less expansion when heated.
The thermal expansion coefficient for hydraulic oil typically ranges from 0.0007 to 0.0008 per degree Celsius. This coefficient represents the change in volume of the hydraulic oil per unit change in temperature. It is important to consider when designing hydraulic systems to account for thermal expansion effects.
The thermal expansion coefficient for motor spirit, also known as gasoline, is approximately 0.00096 per degree Celsius. This means that for every degree Celsius increase in temperature, gasoline will expand by 0.00096 of its original volume.
The material with the highest coefficient of thermal expansion is typically graphite.
The coefficient of thermal expansion of air is approximately 0.00367 per degree Celsius.
The volumetric thermal expansion coefficient of air is approximately 0.00367 per degree Celsius.
0.0000055
thermal expansion depends on Temperature and material of steel
Materials with a higher coefficient of thermal expansion expand more when heated because they have weaker atomic bonds, allowing the atoms to move more freely and increase in volume. In contrast, materials with a lower coefficient of thermal expansion have stronger atomic bonds, restricting their movement and resulting in less expansion when heated.
Since most metals are isotropic, the cubical coefficient of expansion is three times the linear coefficient of expansion. The linear coefficient of expansion is obtained from measurement and tables for the specific material which are readily available.
nickel
Thermal expanasion coefficient fro monel is 0,0000075 m/mºC. More info at http://www.engineeringtoolbox.com/linear-expansion-coefficients-d_95.html
The thermal expansion coefficient for hydraulic oil typically ranges from 0.0007 to 0.0008 per degree Celsius. This coefficient represents the change in volume of the hydraulic oil per unit change in temperature. It is important to consider when designing hydraulic systems to account for thermal expansion effects.
The coefficient of thermal expansion of ethanol at 20 degrees Celsius, in volumetric terms, is 750*10-6 per Kelvin.The coefficient of thermal expansion of ethanol at 20 degrees Celsius, in volumetric terms, is 750*10-6 per Kelvin.The coefficient of thermal expansion of ethanol at 20 degrees Celsius, in volumetric terms, is 750*10-6 per Kelvin.The coefficient of thermal expansion of ethanol at 20 degrees Celsius, in volumetric terms, is 750*10-6 per Kelvin.