Yes it has! the specific heat of water at constant volume is given by
cV : Heat capacity at constant volume
cP : Heat capacity at constant pressure
: Thermal expansion coefficient
: Isothermal compressibility
: Density
Density Specific Volume Pressure Temperature Viscoisy Gas Constant Heat Specific
heat constant = mass * specific heat capacity * temperature change
Another way to say heat capacity is thermal capacity.
Water has a high specific heat due to hydrogen bonding, which increases intermolecular forces between molecules
Water has a high heat capacity, so it can absorbs a lot of heat in comparison to other molecules of the same amount or volume.
This is the necessary heat to raise the temprataure of 1 mol with 1 kelvin, at constant volume.
Density Specific Volume Pressure Temperature Viscoisy Gas Constant Heat Specific
For gases, there is heat specific heat capacity under the assumption that the volume remains constant, and under the assumption that the pressure remains constant. The reason the values are different is that when heating up a gas, in the case of constant pressure it requires additional energy to expand the gas. For solids and liquids, "constant volume" isn't used, since it would require a huge pressure to maintain the constant volume.
This question is wrong. Heat capacity at constant pressure is more than that at constant volume. And Heat capacity at constant pressure - Heat capacity at constant volume= R Cp - Cv= R ,where R is universal gas constant.
Specific heat has nothing to do with specific volume.
c = specific heat .16902 = air at constant volume (since the cylinder size stays the same) 1.405 = specific heat of air at constant pressure divided by specific heat of air at constant volume *pressure doesn't necessarily stay constant as cylinder could be air compressor so c= 0.16902 (1.3-1.405/1.3-1) c= 0.169024 (-0.105/.3) c= 0.169024 (-0.35) c= -0.059158 or -0.059
heat constant = mass * specific heat capacity * temperature change
The specific heat of water is greater than the specific heat of air.
Gasses have two specific heat capacities because the boundary conditions can affect the number by up to 60%. Therefore, a number is given to each boundary condition: isobaric (constant pressure) or isochoric (constant volume). In an ideal gas, they differ by the quantity R (the gas constant - the same one you use in the ideal gas law): Cp = Cv + R where Cp is the isobaric molar heat capacity (specific heat) and Cv is the isochoric molar heat capacity.
Please refer to data made available at http://webbook.nist.gov/chemistry/fluid/ (See direct link to the left under Web Links)It gives the specific heat both at constant pressure and constant volume, enthalpy, entropy, specific volume etc., at various conditions of temperature and pressure.
High Specific Heat
The answer is SPECIFIC HEAT!