Calculate the root mean square velocity, vrms, of a molecule that has a molar mass, M, of 45.02 g/mol at a temperature of 40.56 °C using the equation below. For this calculation the gas constant, R, is expressed as 8.314 J/(mol*K) and the molar mass, M, needs to be converted to kg/mol.
vrms=3RTM
Calculate the root mean square velocity, vrms, of a molecule that has a molar mass, M,...
Suppose that the root-mean-square velocity Us of water molecules (molecular mass is equal to 18.0 g/mol) in a flame is Feedback found to be 1170 m/s. What temperature does this represent? The root-mean-square velocity Urms of a molecule in a gas is related to 5.95 x109 temperature the mass of the molecule m and the temperature of the gas T. 3KT Urms The Boltzmann constant is k = 1.38 x 10-23 J/K.
Consider a given volume of carbon dioxide gas at room temperature (20.00C). (Molar Mass of Carbon dioxide is: 44.0 x 10-3 kg mol-1 J). (i). Calculate the root-mean-square Speed, Vrms, of a molecule of the gas? The answer must be given in scientific notation and specified to an appropriate number of scientific figures. (ii). At what temperature would the root-mean-square-speed be half of that at room temperature?
(a) Compute the root-mean-square speed of a nitrogen molecule at 99.6°C. The molar mass of nitrogen molecules (N2) is 28.0x10-3 kg/mol. At what temperatures will the root-mean-square speed be (b) 1/3 times that value and (c) 2 times that value?
(a) Compute the root-mean-square speed of a nitrogen molecule at 74.7°C. The molar mass of nitrogen molecules (N2) is 28.0×10-3 kg/mol. At what temperatures will the root-mean-square speed be (b) 1/3 times that value and (c) 2 times that value?
Oxygen (O2) has a molar mass of 32.0g/mol . What is the root-mean-square speed of an oxygen molecule at a temperature of 297K ? What is its average translational kinetic energy at that speed?
Calculate the root mean square speed for a sample of neon gas (Ne) at 298K. Your answer should have three significant figures. Use R=8.314 J/(K mol).
At what temperature would the root-mean-square speed (thermal speed) of oxygen molecules be 116 m/s? Assume that oxygen approximates an ideal gas. The mass of one O2 molecule is 5.312 x 10-26 kg. The Boltzmann constant is 1.38 × 10-23 J/K.
What happens to the root-mean-square velocity of a gas molecule if the temperature of the gas is decreased to the original Kelvin temperature? The velocity of the gas doubles. The velocity of the gas quadruples. The velocity of the gas is quartered. The velocity of the gas is halved.
The rms (root-mean-square) speed of a diatomic hydrogen molecule at 50∘C is 2000 m/s. Note that 1.0 mol of diatomic hydrogen at 50∘C has a total translational kinetic energy of 4000 J. A) (Multiple Choice) Diatomic oxygen has a molar mass 16 times that of diatomic hydrogen. The root-mean-square speed vrms for diatomic oxygen at 50∘C is: a) (16)(2000m/s)=32000m/s b) (4)(2000m/s)=8000m/s c) 2000m/s d) (14)(2000m/s)=500m/s e) (116)(2000m/s)=125m/s f) none of the above B) The...
Vrms=√3RT/M In this root mean square velocity formula, Why and Where does this '3' came from. Could you explain and give me a nice derivation.