To determine the pressure of helium in a 50 L tank at 308 K, we can use the Ideal Gas Law, ( PV = nRT ). First, we need to calculate the number of moles of helium in 4 miles, which is approximately 4 moles (since 1 mile ≈ 1 mole for helium). Using the values ( n = 4 ) moles, ( R = 0.0821 , \text{L·atm/(K·mol)} ), and ( T = 308 , \text{K} ), we can rearrange the equation to solve for pressure ( P ):
[ P = \frac{nRT}{V} \approx \frac{4 \times 0.0821 \times 308}{50} \approx 3.21 , \text{atm}. ]
Thus, the pressure of the helium is approximately 3.21 atm.
The pressure is 2,02 atmospheres.
2.02 atm
2.02 atm
The pressure is 2,02 atmospheres.
2.02 atm
The pressure is 2,02 atmospheres.
2.02 atm
2.02 atm
The pressure will be 2,02 atmospheres.
The pressure is 2,02 atmospheres.
2.02 atm
2.02 atm
Using the ideal gas law equation PV = nRT, we can rearrange it to solve for pressure (P). Substituting the values given: n = 4 moles, V = 50 L, T = 308 K, and R = 0.0821 L.atm/(mol.K), we can calculate the pressure of helium in the tank. P = (4 moles)(0.0821 L.atm/(mol.K))(308 K)/(50 L). Therefore, the pressure of 4 moles of helium in a 50 L tank at 308 K is approximately 2.5 atm.
2.02 atm (apex)
2.02atm
The pressure is approx. 2 atmospheres.
We can use the equation PV=nRT. There are 2.048#10^5 pascels.