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drek231 [11]
3 years ago
12

Lithium and nitrogen react in a combination reaction to produce lithium nitride: 6Li (s) + N2 (g) → 2Li3N (s) In a particular ex

periment, 4.00-g samples of each reagent are reacted. The theoretical yield of lithium nitride is ________ g.
Chemistry
1 answer:
Dima020 [189]3 years ago
8 0

6.69 g.

<h3>Explanation</h3>

Make sure the chemical equation is balanced:

6\; \text{Li}\; (s) + \text{N}_2 \; (g) \to 2\; \text{Li}_3\text{N}\; (s)

Assuming that one mole of N₂ is consumed. How many grams of each reactant will that take? Refer to a periodic table for data on atomic mass.

  • 6 × 6.94 = 41.64 grams of Li;
  • 1 × (2 × 14.01) = 28.02 grams of N₂.

4.00 grams of each reactant are available. How many moles of N₂ can they consume?

  • 4.00 grams of Li will lead to up to 4.00 / 41.64 = 0.09606 moles of the reaction.
  • 4.00 grams of N₂ will lead to up to 4.00 / 28.02 = 0.1428 moles of the reaction.

However, only 0.09606 moles of the reaction is possible, since Li would have ran out before all 4.00 grams of N₂ are used up.

Each mole of the reaction makes 2 moles of Li₃N. 0.09606 moles of the reaction will produce 0.09606 × 2 × (3 × 6.94 + 14.01) = 6.69 grams of Li₃N.

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2. Calculate the standard free energy change
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Answer:

-36.67 KJ

Explanation:

Now, we ,must find the  E°cell as follows;

E°cell= E°cathode -  E°anode

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5 0
2 years ago
Two 25.0-mL aqueous solutions, labeled A and B, contain the ions indicated:
asambeis [7]

The additional volume of HCl which must be added to reach to the equivalence point is 8.33 mL

The moles of HCl which is required to reach the equivalence point can be calculated in the way as follows.

Moles of HCl can be calculated as

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= 0.008 moles of HCl

The volume of HCl which is required to reach the equivalence point can be calculated in the way given as follows.

Volume of HCl required= 0.008 moles of HCl × 1 L / 0.24 moles of HCl × 1 ml / 10 -³ L

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Thus, we calculated that the additional volume of HCl which must be added to reach to the equivalence point is 8.33 mL.

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