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laiz
26 days ago
15

Identify the oxidizing agent and the reducing agent in the following reactions: (i) 8NH3( g) + 6NO2( g) => 7N2( g) + 12H2O( l

) (ii) Zn(s) +AgNO3(aq) => Zn(NO3) 2(aq) + Ag(s) (unbalanced)
Chemistry
1 answer:
eduard [2.5K]26 days ago
4 0

Answer:

(i)  Oxidizing Agent: NO2 / Reducing Agent: NH3-

(ii) Oxidizing Agent: AgNO3 / Reducing Agent: Zn

Explanation:

(i) 8NH3( g) + 6NO2( g) => 7N2( g) + 12H2O( l)

Both reactants contain nitrogen with differing oxidation states, yielding a product with a unique oxidation state of nitrogen. Thus, nitrogen experiences both oxidation and reduction in this reaction.

Nitrogen changes its oxidation state from 4+ in NO2 to 0 in N2, indicating reduction as it gains electrons. NO2 acts as the oxidizing agent (electron acceptor).

Nitrogen alters from an oxidation state of 3- in NH3 to 0 in N2, showing oxidation as it loses electrons. NH3 serves as the reducing agent (electron donor).

(ii) Zn(s) +AgNO3(aq) => Zn(NO3)2(aq) + Ag(s)

Ag shows a change in oxidation state from 1+ to 0 in Ag(s).

Ag undergoes reduction since it gains electrons, and for this reason AgNO3 is recognized as the oxidizing agent (electron acceptor).

Zn transforms from an oxidation state of 0 in Zn(s) to 2+ in Zn(NO3)2. It is oxidized, rendering Zn as the reducing agent (electron donor).

Balanced equation:

Zn(s) +2AgNO3(aq) => Zn(NO3)2(aq) + 2Ag(s)

 

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"The compound K2O2 also exists. A chemist can determine the mass of K in a sample of known mass that consists of either pure K2O
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Indeed, the chemist is capable of identifying the compound present in the sample.

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In one mole of K₂O, potassium has a mass of 2 × 39.1 g = 78.2 g, while the total mass of K₂O is 94.2 g. The mass ratio of K compared to K₂O is calculated as 78.2 g / 94.2 g = 0.830.

For 1 mole of K₂O₂, potassium's mass remains the same at 78.2 g, but the total mass of K₂O₂ is 110.2 g. The mass ratio of K to K₂O₂ then equates to 78.2 g / 110.2 g = 0.710.

When the chemist measures the mass of K in relation to the overall sample, the mass ratio can be computed.

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\boxed{\sf 1Å=10^{-10}m}

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\\ \rm\longmapsto 2.27\times 10^{-10}m

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