adiabatic index मीनिंग इन हिंदी

उदाहरण वाक्य

1. The heat capacity ratio or adiabatic index is the ratio of the heat capacity at constant pressure to heat capacity at constant volume.
2. For an ideal monatomic gas, the adiabatic index is 5 / 3 but in astrophysical objects this value is usually even lower than 1.
3. If adiabatic index, \ gamma > \ frac { 4 } { 3 } Jeans mass increases with increasing density while if \ gamma Jeans mass decreases with increasing density.
4. The experiment directly yields the heat capacity ratio or adiabatic index of the gas, which is the ratio of the heat capacity at constant pressure to heat capacity at constant volume.
5. For ideal gases the bulk modulus " K " is simply the gas pressure multiplied by the dimensionless adiabatic index, which is about 1.4 for air under normal conditions of pressure and temperature.
6. Under a perfect gas model, the " ratio of specific heats " ( also called " isentropic exponent ", adiabatic index, " gamma " or " kappa " ) is assumed to be constant along with the gas constant.
7. Whereas a stationary gas can be described by three variables ( pressure, temperature, adiabatic index ), and a moving gas by four ( flow velocity ), a hot gas in chemical equilibrium also requires state equations for the chemical components of the gas, and a gas in nonequilibrium solves those state equations using time as an extra variable.
8. where \ rho is the density, \ gamma = C _ p / C _ v is the adiabatic index ( ratio of specific heats ), e = C _ vT is the internal energy per unit mass ( the " specific internal energy " ), C _ v is the specific heat at constant volume, and C _ p is the specific heat at constant pressure.
9. where \ rho is the density, \ gamma = C _ p / C _ v is the adiabatic index ( ratio of specific heats ), U = C _ vT is the internal energy per unit mass ( the " specific internal energy " ), C _ v is the specific heat at constant volume, and C _ p is the specific heat at constant pressure.
10. In gases, adiabatic compressibility is directly related to pressure through the heat capacity ratio ( adiabatic index ), while pressure and density are inversely related to the temperature and molecular weight, thus making only the completely independent properties of " temperature and molecular structure " important ( heat capacity ratio may be determined by temperature and molecular structure, but simple molecular weight is not sufficient to determine it ).