298K and 1.0ATM is room temperature at sea level therefore any oxides that you might see in daily life would be present at this point. One of the most obvious would be Iron Oxide aka rust.
You could solve this in two ways: using the ideal gas law (Van der Waals parameters optional), or by using the density. Since you specify a pressure and temperature (in kelvin), I will use the ideal gas law. Ideal gas law: PV=nRT P = pressure = 1.00 ATM V = volume = 1.00 L n = moles = what you're solving for R = gas constant = 0.0821 L*ATM/(mol*T) (T is absolute temperature (kelvin)) T = absolute temperature = 298 K (1.00atm)(1.00L) = n(0.0821L*ATM*mol-1T-1)(298K) n = 0.04 moles An = Avogadro's Number = number of molecules in one mole = 6.022141 * 1023 0.04 * 6.022141*1023 = 2.409 * 1022 molecules of N2 in 1.00L at 1.00atm and 298K
The density of a gas can be calculated using the ideal gas law equation: density = (PM) / (RT), where P is pressure, M is molar mass, R is the ideal gas constant, and T is temperature in Kelvin. First, convert pressure to atm (7.50*10^-2 atm), temperature to Kelvin (25+273 = 298 K), and the ideal gas constant R = 0.0821 L atm/mol K. Then, plug in the values and calculate. The density of chlorine gas at these conditions will be approximately 3.21 g/L.
The pressure of gas B can be calculated by subtracting the partial pressure of gas A from the total pressure. Therefore, the pressure of gas B would be 1.20 atm - 0.75 atm = 0.45 atm.
Power stations typically produce carbon dioxide gas as a byproduct of burning fossil fuels like coal, oil, or natural gas. This greenhouse gas contributes to climate change when released into the atmosphere in large quantities.
Omar used the abbreviation "298 K" for the room temperature and "1 atm" for the atmospheric pressure, which are the standard abbreviations for Kelvin and atmosphere, respectively. These abbreviations are commonly used in scientific literature to denote temperature and pressure values.
PV/T=PV/T 1.20 ATM * 150.0 ML / 25 C = 1.50 ATM * V / 20.0 C 1.20 ATM * 150.0 ML / 298 K = 1.50 ATM * V / 293.2 K 1.20 ATM * 150.0 ML / 298 K / 1.50 ATM * 293.2 K = V 118 ML = V
At 273K and 1 ATM, most gases typically exist in the gaseous state. However, the specific gas present will depend on the composition of the system.
To find the pressure exerted by the gas, we can use the ideal gas law, ( PV = nRT ). Here, ( n = 0.500 ) mol, ( R = 0.0821 , \text{L} \cdot \text{atm} / (\text{mol} \cdot \text{K}) ), and ( T = 298 , \text{K} ). Plugging in the values, we get ( P = \frac{nRT}{V} = \frac{0.500 \times 0.0821 \times 298}{10.0} \approx 1.22 ) atm.
Oxygen is a gas at 298 K.
25C is 298K. 52C is 325K. Assuming linearity (an ideal gas), P=3*325/298=3.27 atm.
water changes from a gas to a solid to a liquid
Using the ideal gas law (PV = nRT), we can calculate the new pressure of the gas in the aerosol can. Given that the initial pressure (P1) is 1.8 ATM and the initial temperature (T1) is 25°C, we can rearrange the formula to find the new pressure (P2) at 475°C. Since the volume (V), moles of gas (n), and gas constant (R) remain constant, we can solve for P2: P2 = (P1 * T2) / T1 = (1.8 ATM * 748 K) / 298 K ≈ 4.5 ATM.
A. An increase in pressure from 2 ATM to 3 ATM will result in a decrease in volume of gas. B. An increase in pressure from 3 ATM to 4 ATM will result in a decrease in volume of gas. C. A decrease in pressure from 4 ATM to 1 ATM will result in an increase in volume of gas. D. An increase in pressure from 1 ATM to 3 ATM will result in a decrease in volume of gas.
P1= 1.26 ATMV1= 7.60 LV2= 2.93 LP2= ?P1V1= P2V2.. . P2= 1.26 x 7.60 /2.93= 3.27 ATM
1.54 atm
You must use the perfect gas law, which states that PV=nRTP= pressureV= volumen= number of molesR= universal gas constantT= temperaturerearranging the equation to solve for n we get n= PV/RTso n= 1.8(28.5)/8.314(298)n= 51.3/2477.572n= 0.021.09
1.6 ATM