TD-03700086 JAV able 1. A gas in a container is at $1.00 imes 10^6$ Pa and moving at a speed of $50.0$ m/s. The container is at $50.0$°C'er temperature. Calculate the pressure of the gas in its container. To calculate the pressure of the gas in its container, we can use the ideal gas law, which is given by the formula ({ [1] " restrict maxWidth 1. A gas in a container is at $1.00 imes 10^6$ Pa and moving at a speed of $50.0$ m/s. The container is at $50.0$°C'er temperature. Calculate the pressure of the gas in its container. To calculate the pressure of the gas in its container, we can use the ideal gas law, which is given by the formula ({ [1] ## 1. A gas in a container is at $1.00 imes 10^6$ Pa and moving at a speed of $50.0$ m/s. The container is at $50.0$°C'er temperature. Calculate theIzb> side and let's measure the pressure of the gas in its container. ## 1. A gas in a container is at $1.00 imes 10^6$ Pa and moving at a speed of $50.0$ m/s. The container is at $50.0$°C'ER. Calculate theIzb> side and let's measure the pressure of the gas in its container. Also, calculate the pressure of the gas in its container. First, we need to find the mass of the gas in the container. We can use the ideal gas law to find the mass since the container is at a constant temperature of $50.0$°C. The ideal gas law is given by: where ( (PV) is the pressure, ( V) is the volume, ( T) is the temperature, and ( T) is the temperature. We can find the mass of the gas by using the formula: [ m = frac{m_1}{v} ] where ( m) is the mass of the gas, ( v) is the speed of the gas, and ( m_1) is the mass of the container. [ m = frac{1.00 imes 10^6} { 50.0} = 2000 ] The mass of the gas is ( 2000) kg. Now, we need to find the pressure of the gas in its container. We can use the ideal gas law to find the pressure since the container is at a constant temperature of $50.0$°C. The ideal gas law is given by: [ PV = nRT ] where ( PV) is the pressure, ( V) is the volume, ( T) is the temperature, and ( T) is the temperature. We can find the pressure by using the formula: [ P = frac{nRT}{V} ] where ( P) is the pressure, ( n) is the number of moles, ( T) is the temperature, and ( V) is the volume. [ P = frac{1.00 imes 10^6}{50.0} = 2000 ] The pressure of the gas is ( 2000) Pa. [ ]**_ this sounds ## 1. A gas in a container is at $1.00 imes 10^6$ Pa and moving at a speed of $50.0$ m/s. The container is at $50.0$°C'ER. Calculate theIzb> side and let's measure the pressure of the gas in its container. **1. A gas in a container is at $1.00 imes 10^6$ Pa and moving at a speed of $50.0$ m/s. The container is at $50.0$°C'ER. Calculate theIzb> side and let's measure the pressure of the gas in its container. Also, calculate the pressure of the gas in its container. First, we need to find the mass of the gas in the container. We can use the ideal gas law to find the mass since the container is at a constant temperature of $50.0$°C. The ideal gas law is given by: where ( PV) is the pressure, ( V) is the volume, ( T) is the temperature, and ( T) is the temperature. We can find the mass of the gas by using the formula: [ m = frac{m_1}{v} ] where ( m) is the mass of the gas, ( v) is the speed of the gas, and ( m_1) is the mass of the container. [ m = frac{1.00 imes 10^6} { 50.0} = 2000 ] The mass of the gas is ( 2000) kg. Now, we need to find the pressure of the gas in its container. We can use the ideal gas law to find the pressure since the container is at a constant temperature of $50.0$°C. The ideal gas law is given by: [ PV ] - Cuplikan Gratis dan Subtitle Bahasa Indonesia srt.

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