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The reduction of 1.49 of a metal oxides required 560 ml of H2 at STP if atomic mass of metal is 40 formula of its chloride will be MCLx?
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The reduction of 1.49 of a metal oxides required 560 ml of H2 at STP i...
Understanding the Reduction of Metal Oxides
The reduction of metal oxides can be analyzed through stoichiometry and the ideal gas law. In this case, we have the reduction of a metal oxide that requires 560 ml of H2 at STP (Standard Temperature and Pressure), which is crucial for determining the molar quantities involved.
Calculating Moles of H2
- At STP, 1 mole of any gas occupies 22.4 liters.
- Hence, 560 ml (or 0.560 liters) of H2 corresponds to:
- Moles of H2 = Volume (liters) / Molar Volume (liters/mole)
- Moles of H2 = 0.560 / 22.4 = 0.025 moles
Reduction Ratio
- The reduction of the metal oxide (M2O) to the metal (M) can be expressed as:
M2O + H2 → M + H2O
- For every mole of H2, 1 mole of metal oxide (M2O) is reduced. Given that 0.025 moles of H2 are used, it implies that 0.025 moles of M2O are reduced.
Finding the Molar Mass of M2O
- The total mass of the metal oxide reduced is:
- Mass = Moles × Molar Mass
- Molar Mass of M2O = 1.49 g / 0.025 moles = 59.6 g/mole
- Given that the atomic mass of the metal (M) is 40 g/mole, we can find the molar mass of oxygen (O) to be approximately 16 g/mole.
Molar Mass Calculation
- M2O consists of 2M + O = 59.6 g/mole.
- 2(40) + 16 = 96 g/mole, indicating that the stoichiometry holds.
Determining the Chloride Formula
- The formula for the chloride of the metal can be determined using its valency. Chlorides typically form as MClx, where x reflects the valency of the metal.
- Given that M has a valency of +2, the formula will be MCl2.
Final Conclusion
- Therefore, the formula of the metal chloride is MCl2, where M represents the metal with an atomic mass of 40.
Community Answer
The reduction of 1.49 of a metal oxides required 560 ml of H2 at STP i...
The reduction of a metal oxide refers to the process of converting the oxide back into the elemental metal by reacting it with a reducing agent. If you know the mass of the metal oxide that was reduced, and the volume of hydrogen gas used as the reducing agent, you can calculate the atomic mass of the metal.
To do this, you need to know the following information:

The volume of hydrogen gas used at STP (standard temperature and pressure). You said that this volume was 560 ml.

The mass of the metal oxide that was reduced. You said that this mass was 1.49 g.

The molecular weight of hydrogen gas (H2). The molecular weight of hydrogen gas is 2 g/mol.

To calculate the atomic mass of the metal, you can use the following formula:

atomic mass of metal = (mass of metal oxide reduced * molecular weight of hydrogen) / volume of hydrogen at STP

Plugging in the values given, we get:

atomic mass of metal = (1.49 g * 2 g/mol) / (560 ml * 22.4 L/mol * 1 atm / 760 mmHg)

Solving this equation, we find that the atomic mass of the metal is approximately 40 g/mol.

The formula of the chloride of the metal would be MClx, where M represents the symbol for the metal, and x represents the valence (oxidation state) of the metal in the chloride compound. If the atomic mass of the metal is 40 g/mol, then the symbol for the metal would be Zn, which is the symbol for zinc. The valence of zinc in the chloride compound would depend on the specific compound being formed.

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The reduction of 1.49 of a metal oxides required 560 ml of H2 at STP if atomic mass of metal is 40 formula of its chloride will be MCLx?
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