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An electric discharge is passed through ...

An electric discharge is passed through a mixture containing 50 c.c. of `O_(2)` and 50 c.c. of` H_(2)`. The volume of the gases formed (i) at room temperature and (ii) at `110^(@)`C will be

A

(a)(i) 25 c.c. (ii) 50 c.c.

B

(b)(i) 50 c.c. (ii) 75 c.c.

C

(c )(i) 25 c.c. (ii) 75 c.c.

D

(d)(i) 75 c.c. (ii) 75 c.c.

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The correct Answer is:
To solve the problem, we need to analyze the reaction between hydrogen (H₂) and oxygen (O₂) gases when an electric discharge is passed through their mixture. The reaction is as follows: \[ \text{2H}_2 + \text{O}_2 \rightarrow \text{2H}_2\text{O} \] ### Step 1: Identify the initial volumes of the gases We have: - Volume of O₂ = 50 cm³ - Volume of H₂ = 50 cm³ ### Step 2: Determine the limiting reagent From the balanced equation, we see that: - 2 volumes of H₂ react with 1 volume of O₂. This means: - 50 cm³ of H₂ would require \( \frac{50}{2} = 25 \) cm³ of O₂ to react completely. Since we have 50 cm³ of O₂ available, H₂ is the limiting reagent because it will be completely consumed in the reaction. ### Step 3: Calculate the remaining volume of O₂ at room temperature After the reaction: - H₂ will be completely consumed (50 cm³). - O₂ will be reduced by 25 cm³ (the amount that reacted). Remaining volume of O₂: \[ 50 \text{ cm³} - 25 \text{ cm³} = 25 \text{ cm³} \] At room temperature (25°C), water (H₂O) produced will be in liquid form, so it does not contribute to the gas volume. **Total gas volume at room temperature:** - O₂ remaining = 25 cm³ - H₂ = 0 cm³ (consumed) - Total = 25 cm³ ### Step 4: Calculate the volume of gases at 110°C At 110°C, water will be in gaseous form (steam). The reaction remains the same: - H₂ is still the limiting reagent and will be completely consumed. - The volume of O₂ remaining is still 25 cm³. Now, the water produced (H₂O) will also be in gaseous form: - From the balanced equation, 2 volumes of H₂ produce 2 volumes of H₂O. - Therefore, 50 cm³ of H₂ will produce 50 cm³ of H₂O. ### Step 5: Calculate the total gas volume at 110°C At 110°C: - Remaining O₂ = 25 cm³ - H₂O (as steam) produced = 50 cm³ **Total gas volume at 110°C:** \[ 25 \text{ cm³ (O₂)} + 50 \text{ cm³ (H₂O)} = 75 \text{ cm³} \] ### Final Answer: - Volume of gases at room temperature = 25 cm³ - Volume of gases at 110°C = 75 cm³

To solve the problem, we need to analyze the reaction between hydrogen (H₂) and oxygen (O₂) gases when an electric discharge is passed through their mixture. The reaction is as follows: \[ \text{2H}_2 + \text{O}_2 \rightarrow \text{2H}_2\text{O} \] ### Step 1: Identify the initial volumes of the gases We have: - Volume of O₂ = 50 cm³ - Volume of H₂ = 50 cm³ ...
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