Calculate the total number of molecular collisions that occur per second in 1 cm3 of air ( 80% N2 and 20% O2 by number ) at 1 atm and 298K.
(No more information provided)
We can calcualte the collisions per second by the following formula
Collisions / second = root mean square velocity / mean free path
Rms for nitrogen = 515.23 m/s
RMS for oxygen = 481.96 m/s
The mean free path is calcualted as
Where
T = 298K , Pressure = 1atm = 760mmHg
Na = 6.023 X 10^23 R = 0.0821
(i) for nitrogen , molecular diameter = 3.64 X 10^-10 meters
mean free path = 0.689 X 10^-7 meters
Collisions per second = 515.23 m/s / 0.689 X 10^-7 meters = 747.46 X 10^7 collisions per second
(ii) for oxygen
Molecular diameter= 1.2 x 10^-10 meters
Mean free path = 0.634 X 10^-6 meters
So collisions per second = 481.96 m/s / 0.634 X 10^-6 meters = 760.189 X 10^6 collisions per second
Calculate the total number of molecular collisions that occur per second in 1 cm3 of air...
The cutoff text in the table is CO2 with r(nm)=0.230 Molecular collisions consider the atmosphere as made up from 80% N2 and 20% O2 gases. At a pressure P, the N2 and O2 gases will have partial pressure of PN and Po respectively so that P PN + Po. If nN and no are the concentration of N2 and O2 molecules respectively then PN nNkT, and Po nokT, Consider a vacuum chamber in which the total pressure is 10-5 torm...
calculate the number of molecular impacts on 1 cm² of your eyeball each second in the air at 25°C and 1 ATM air =29g/mol
5. i) Using the ideal gas law, find the number of air molecules per unit volume in air at 25 ◦ C and atmospheric pressure. ii) Assuming air to be 80 % N2 and 20 % O2, show that the average molecular weight of dry air is around 28.8 grams per mol. iii) Combine this with the result from part i) to calculate the density of dry air at 25 ◦ C.
9. The density of air at 1.000 atm and 25 °C is 1.186 g/L. a) b) Calculate the average molecular mass of air. From this value, and assuming that air contains only molecular nitrogen and molecular oxygen gases, calculate the mass % of N2 and O2 in air.
Calculate the number of collisions per second of one hydrogen molecule at 22 °C and 1.00 bar. The diameter of a hydrogen molecule is 270 pm. collisions.s -1 TOOLS x10
The density of air at 1.000 atm and 25 °C is 1.186 g/L. 9. Calculate the average molecular mass of air. a) From this value, and assuming that air contains only molecular nitrogen and b) molecular oxygen gases, cal culate the mass % of N2 and O2 in air.
From the kinetic theory, calculate the number of collisions per unit of time, per unit of volume at 600 K that occur between the molecules of H2 (M = 2 g / mol) and I2 (253.8 g / mol) and compare your result with the rate constant of this reaction, k = 5.71x10 ^ -4 M ^ -1 * s ^ -1. The concentrations of both gases is 1 M and the molecular diameters of hydrogen and nitrogen are 50...
Calculate the number of collisions per second of one hydrogen molecule at 21 °C and 7.00 bar . The diameter of a hydrogen molecule is 270 pm .
Calculate the number of collisions per second of one hydrogen molecule at 23 °C and 9.00 bar . The diameter of a hydrogen molecule is 270 pm .
the Arrhenius Equation for the rate constant ka zpe is the number of collisions per second, and p is the orientation factor For the reaction A B , z = 1012 collision per second, and p = 0.5. At a temperature T 300.0 K, how many effective collisions occur per second CASO SO,000 17. The rate constant (ka) of a reaction is 3.46 X 102/sec at 298 K. What is the rate constant (kz) at 350.0 K, if the activation...