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icang [17]
4 years ago
12

1. (a) Write the two electrochemical half reactions for ethanol (C2H5OH) direct electrochemical conversion in a fuel cell with a

n oxygen ion (O=) conducting electrolyte. (b) Is the direct oxidation of this fuel likely to occur in a solid oxide fuel cell, or are there other sets of chemical and electrochemical reactions that may dominate the conversion of this fuel? Write down the set of reactions that you expect. (c) What electrochemical half reactions could convert ethanol directly in a fuel cell that conducts hydrogen ions (H+)? (d) What half reactions would be required to operate an hydroxyl ion (OH–) conducting fuel cell on this same fuel?
Chemistry
1 answer:
Natalka [10]4 years ago
8 0

Answer:

(a) Two electrochemical half reactions for ethanol (C_{2}H_{5}OH) is written below

      C_{2}H_{5} + 60 ⇒ 2CO_{2} + 3H_{2}O + 12e^{-} (anode)

      3O_{2} + 12e^{-} ⇒ 60^{=} (Cathode)

(b) The direct oxidation of the fuel will occur in a solid oxide fuel cell but we have to compete with other sets of chemical electrochemical reaction such as water-gas-shift reaction

      CO + H_{2}O ⇆ CO_{2}  + H_{2}(WGSR)

(c) The electrochemical half reaction that could convert ethanol directly into a fuel cell that conducts hydrogen ions is shown below

C_{2}H_{5}OH + 3H_{2}O  ⇒  2CO_{2} + 12H^{+} + 12e^{-} (anode)

3O_{2} + 12H^{+} + 12e^{-} - 6H_{2}O (Cathode)

C_{2} H_{5} OH + 3O_{2}  ⇒  3H_{2}O + 2CO_{2}

(d) The half reactions that would be required are shown below

C_{2}H_{5} OH + 12OH^{-}  ⇒  CO_{2} + 9H_{2}O  + 12e^{-}  (anode)

3O_{2} + 6H_{2}O + 12e^{-}  ⇒  12OH^{-}  (Cathode)

C_{2}H_{5}OH + 3O_{2}  ⇒  3H_{2}O  + 2CO_{2}

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Write a chemical equation that illustrates the autoionization of water.
Naya [18.7K]

Answer:

The autoionization of water is:

2H₂O ⇄  H₃O⁺  +  OH⁻        Kw

Explanation

2 moles of water can generate hydronium and hydroxide, when they work as an acid or as a base

If we take account that the concentration of protons (hydroniums), at the standard temperature is 1×10⁻⁷ M, it can be considered that the molarity of water is a constant that can be incorporated into a “greater” constant that also includes to Kc and that is known as ionic product of water, Kw. The expression is:

Kw = [H₃O⁺] . [OH⁻] / [H₂O]²

We do not include water → Kw =  [H₃O⁺] . [OH⁻]

Since the water dissociation reaction produces the same concentration of H₃O⁺ as OH⁻, [OH⁻] in pure water will also be 1×10⁻⁷ M

Kw = 1×10⁻⁷ . 1×10⁻⁷ = 1×10⁻¹⁴

pKw = pH + pOH

14 = 7 + 7

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4 years ago
What is the product of every combustion reaction
Stolb23 [73]

Answer:

The products of combustion reactions are compounds of oxygen, called oxides.    

Explanation:

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3 years ago
Which statement about the relationship between laws, hypotheses, and theories is true?
ludmilkaskok [199]
If a hypothesis is not contradicted after a lot of testing it may be considered a law
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Explanation:

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The balanced combustion reaction for C 6 H 6 is 2 C 6 H 6 ( l ) + 15 O 2 ( g ) ⟶ 12 CO 2 ( g ) + 6 H 2 O ( l ) + 6542 kJ If 8.10
Nataly [62]

Answer:

The final temperature of water = 35.2 °C

Explanation:

Step 1: Data given

Mass of C6H6 = 8.100 grams

Mass of water = 5691 grams

Temperature = 21 °C

Step 2: The balanced equation

2C6H6(l) + 15O2(g) ⟶ 12 CO2 (g) + 6H2O (l) + 6542 kJ

Step 3:

Q = m*c*ΔT.

⇒with Q = the heat released during this reaction (this depends on the amount of reactants used)

⇒ with m=  the mass of the water

⇒with c = the "specific heat" of water = how much energy it takes to raise the temp of 1g of water by 1°C

⇒with ΔT = the change in the temperature of the water

 

For every 2 moles of C6H6 consumed, 6542 kJ of heat is released.  

Step 4: Calculate moles for 8.100 grams

8.100grams / 78.11 g/mol= 0.1037 mol es

So, according to the equation, the amount of heat released is:

(0.1037 moles / 2 moles)* (6542 kJ) = 339.2 kJ

Step 5: Calculate the final temperature

Q = mcΔT

ΔT = Q / (m*c)

T2- T1 = Q / (m*c)

T2 = [Q / (m*c)] + T1 = [(339.2 kJ) / (5691g)(0.004186 kJ/g°C)] + 21°C = 35.2°C

The final temperature of water = 35.2 °C

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3 years ago
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