60 grams.
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According to the balanced chemical equation, 3 moles of hydrogen are required to produce 2 moles of ammonia. As 22.4 liters of any gas at STP is equal to 1 mole, 1 mole of hydrogen gas occupies 22.4 liters. Therefore, to produce 18 liters of ammonia, (18/22.4) x 3 = 2.68 moles of hydrogen were used. This equates to 2.68 x 22.4 = 60.03 liters of hydrogen gas used during the reaction.
One mole of magnesium will react with two moles of hydrochloric acid to produce one mole of hydrogen gas. At standard temperature and pressure (STP), one mole of any gas occupies approximately 22.4 liters. Therefore, one mole of magnesium will produce 22.4 liters of hydrogen gas at STP.
Sugar is decomposed by heating so melted sugar is not a correct expression. If you think to a solution it is important to know the density to calculate the mass. M= V.d
13000, liters a day but only about 2 and half comes out
To find the volume of hydrogen gas produced, we first need to convert the mass of baking soda (645g) to moles. Then, using the balanced chemical equation for the reaction, we can determine the moles of hydrogen gas produced. Finally, using the ideal gas law at STP, we can convert the moles of hydrogen gas to liters.
Since the reaction ratio is 1:1 for hydrogen and chlorine, the amount of HCl produced will be the same as the amount of hydrogen used, which is 5.7 L. So, 5.7 liters of HCl are produced in the reaction.
The chemical formula for water is H2O. In one gallon of water, there are 210 moles. This means that breaking apart the water will release 420 moles of hydrogen gas. This is equivalent to 4710 liters of gas.
According to the balanced chemical equation, 3 liters of hydrogen is required to produce 2 liters of ammonia. So, for 12 liters of ammonia, you would need 18 liters of hydrogen. This is because the ratio of hydrogen to ammonia in the reaction is 3:2.
To calculate the amount of hydrogen gas produced, first determine the moles of potassium from the given mass. Then, use the balanced chemical equation of the reaction between potassium and water to find the moles of hydrogen gas produced. Finally, convert the moles of hydrogen gas to liters using the ideal gas law.
The molar ratio of hydrogen to ammonia in the Haber process is 3:2. Therefore, if 16 L of ammonia were produced, 24 L of hydrogen were used in the reaction.
The balanced equation for the reaction between hydrogen gas (H2) and carbon disulfide (CS2) to produce methane (CH4) is: 4H2 + CS2 → 4H2S + CH4. This means that for every 4 moles of hydrogen gas, 1 mole of methane is produced. Since 1 mole of any gas at STP occupies 22.4 liters, you would need 5.6 liters of hydrogen gas to produce 2.5 liters of methane.
To determine the volume of hydrogen used in the Haber process to produce 16 mol of ammonia, we need to refer to the stoichiometry of the reaction. For every 3 mol of hydrogen used, 2 mol of ammonia are produced. Therefore, you would need to calculate the amount of hydrogen required based on this ratio. However, to convert moles to liters, you would need to know the conditions of pressure and temperature.
When 1 liter of nitrogen gas reacts with 3 liters of hydrogen gas, they will react to produce 2 liters of ammonia gas. This follows the balanced chemical equation: N2 + 3H2 → 2NH3. Each mole of nitrogen reacts with 3 moles of hydrogen to produce 2 moles of ammonia.
There are no liters of hydrogen gas in gaseous ammonia. Ammonia (NH3) consists of nitrogen and hydrogen atoms, but the hydrogen is chemically bonded to the nitrogen.
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All gasses: 12 L NH3 * [3H / 1NH3] * [1H2 / 2H] = 12*3/2 = 18 L H2