This equilibrium has a low yield of NH3 and can be improved by adjusting the conditions and using the principles of Le Chatelier.
This equilibrium can be described as an equilibrium with a low yield of NH3. The fact that less than 10% yield of NH3 is obtained suggests that the forward reaction (N2(g) + 3H2(g) -> 2NH3(g) + energy) is not favored under the given conditions. To increase the yield of NH3, the conditions can be adjusted to shift the equilibrium towards the product side.
The Le Chatelier's principle can be applied to achieve a higher yield of NH3. One possible way is to increase the concentration of the reactants (N2 and H2) or decrease the concentration of the product (NH3). Another way is to increase the temperature, as this reaction is exothermic. By increasing the temperature, the equilibrium will shift in the reverse direction to consume the excess energy.
In summary, this equilibrium is characterized by a low yield of NH3, which can be improved by adjusting the conditions and using the principles of Le Chatelier.
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(2) the number of reactant particles and the number of product particles
(3) the rate of the forward reaction and the rate of the reverse reaction
(4) the mass of the reactants and the mass of the products
Answer;
D, Xe (g)
Solution and explanation;
If 2g has a volume of 340ml.
Density is 1000/340*2 = 5.88g/litre.
-This rules out the two solids, choices 2) &3)
If 1 litre has mass 5.88g,
then 22.4 liters (volume at STP) has mass 5.88*22.4 = 131.8g/mol
molar mass Br2 = 80*2 = 160g/mol NO
molar mass Xe = 131.3g/mol = YES.
Answer is Xe
To determine the matter filling a closed container at STP given a 2.0 gram sample, you can use the ideal gas law equation to find the number of moles. Then, divide the number of moles by the volume and the gas constant to solve for the pressure. Compare the pressure obtained to known substances' vapor pressures at STP to identify the matter.
The question is asking for the specific type of matter that would uniformly fill a 340-milliliter, closed container at STP (Standard Temperature and Pressure) when given a 2.0-gram sample. To determine the matter, we can use the ideal gas law equation, PV = nRT, and rearrange it to solve for n, the number of moles. Then, we can use the molar mass of the substance to find its identity.
First, convert the volume from milliliters to liters by dividing it by 1000: 340 mL ÷ 1000 = 0.34 L. Next, convert the mass from grams to moles using the molar mass of the substance:
1.(Conversion factor) Given: 2.0 g sample, 1 mole = molar mass
2.(Calculation) Moles of substance = 2.0 g ÷ molar mass
Once you have the number of moles, divide it by the volume (in liters) and the universal gas constant (0.0821 L·atm/mol·K) and solve for the pressure:
1.(Ideal Gas Law) PV = nRT
2.(Substitution) P × 0.34 L = n × 0.0821 L·atm/mol·K
3.(Isolation) P = (n × 0.0821 L·atm/mol·K) ÷ 0.34 L
After solving for the pressure, compare it to known substances' vapor pressures at STP to determine the identity of the matter in the container.
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Answer:
All animals, all fungi, and some kinds of bacteria are heterotrophs and consumers
Explanation:
0.500 mole of any gas at standard temperature and pressure (STP) is equivalent to 11.2 liters. This is calculated using Avogadro's Law.
The quantity that represents 0.500 Mole at Standard Temperature and Pressure (STP) refers to the volume of gas. According to Avogadro's law, which states that equal volumes of gases at the same temperature and pressure contain an equal number of molecules, 1 mole of any gas at STP occupies a volume of 22.4 liters. Therefore, 0.500 mole of a gas at STP would occupy a volume of 11.2 liters.
Here's how you calculate this: Use Avogadro's law proportion, which is V1/n1 = V2/n2. Given n1 is 1 mole, V1 is 22.4 liters (which are standard values at STP) and n2 is 0.500 mole (your desired quantity), you can solve for V2 :
V2 = V1 * n2 / n1 = 22.4 L * 0.500 mol / 1 mol = 11.2 L.
So, 0.500 mole of any gas at STP would have a volume of 11.2 liters.
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