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Valentin [98]
3 years ago
10

Consider the reaction that occurs when copper is added to nitric acid. mc024-1.jpg What is the reducing agent in this reaction?

Cu NO3– Cu(NO3)2 NO2
Chemistry
2 answers:
Airida [17]3 years ago
7 0

The reducing agent is copper

fenix001 [56]3 years ago
7 0

This question requires understanding of oxidation states and differentiating between a reducing agent and an oxidizing agent. An oxidizing agent gains electrons and is reduced, which means the oxidation number decreases. A reducing agent loses electrons and is oxidized, which means an increase in oxidation state.

In the equation,

Cu_(_s_) + NO_3_(_a_q_) ==> Cu(NO_3)_2 + NO_2_(_g_)

Cu in the solid state has 0 charge but in Cu(NO_3)_2 it loses 2 electrons to become Cu^+^2 ion with a +2 charge, while nitrate NO_3^- gains electrons to become nitrite NO_2^-2,  -2 charge. Therefore we can conclude that Cu is the reducing agent.


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For the reaction ? Fe+? H2o ⇀↽? Fe3o4+? H2 , a maximum of how many grams of fe3o4 could be formed from 354 g of fe and 839 g of
Evgesh-ka [11]

The given reaction is:

3Fe + 4H2O → Fe3O4 + 4H2

Given:

Mass of Fe = 354 g

Mass of H2O = 839 g

Calculation:

Step 1 : Find the limiting reagent

Molar mass of Fe = 56 g/mol

Molar mass of H2O = 18 g/mol

# moles of Fe = mass of Fe/molar mass Fe  = 354/56 = 6.321 moles

# moles of H2O = mass of h2O/molar mass of H2O = 839/18 = 46.611 moles

Since moles of Fe is less than H2O;  Fe is the limiting reagent.

Step 2: Calculate moles of Fe3O4 formed

As per reaction stoichiometry:

3 moles of Fe form 1 mole of Fe3O4

Therefore, 6.321 moles of Fe = 6.321 * 1/ 3 = 2.107 moles of Fe3O4

Step 4: calculate the mass of Fe3O4 formed

Molar mass of Fe3O4 = 232 g/mol

# moles = 2.107 moles

Mass of Fe3O4 = moles * molar mass

= 2.107 moles * 232 g/mol = 488.8 g (489 g approx)

 


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3 years ago
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A hydrocarbon is a compound that contains mostly carbon and hydrogen. Calculate the percent composition (by mass) of the followi
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for Al: a = d

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multiply 2 to make all natural number, a=2, then b=6, c=3, d=2

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