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Tatiana [17]
3 years ago
12

A student is asked to balance an equation by using the half-reaction method. He determines the two half reactions as shown below

.
2Br- ➡️ Br2+2e-
Cl2+2e-➡️2Cl-

What should he write as the final, balances equation ?

Cl2 +2Br-➡️Br2+2Cl-
Cl2+2Br-+2e-➡️Br2+2Cl-
Cl2+2Br-➡️Br2 +Cl- + 2e-
Cl2 +Br-+2e-➡️Br2+Cl-+2e-
Chemistry
2 answers:
olganol [36]3 years ago
6 0

2Br ⁻ ➡️ Br2+2e-

<u>Cl2+2e-➡️2Cl⁻</u>

Cl2 +2Br⁻➡️Br2 +2Cl⁻


Answer A.

I am Lyosha [343]3 years ago
5 0

<u>Answer:</u> The correct answer is Cl_2+2Br^-\rightarrow Br_2+2Cl^-

<u>Explanation:</u>

Net ionic equation is defined as the equation in which total number of electrons exchanged are equal.

We are given two half reactions, out of which one is oxidation half reaction and other is reduction half reaction.

Oxidation half reaction:  2Br^-\rightarrow Br_2+2e^-

Reduction half reaction:  Cl_2+2e^-\rightarrow 2Cl^-

The net ionic equation for the above reactions will be:  Cl_2+2Br^-\rightarrow Br_2+2Cl^-

Hence, the correct answer is Cl_2+2Br^-\rightarrow Br_2+2Cl^-

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The 85.2-g sample of the compound x4o10 contains 48.0 g of oxygen atoms. what is the molar mass of element x?
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X4O10
Let molar mass of X be y
molar mass =  4y + 10 x 16 = 4y+160

so, moles = 85.2 / (4y+160)

Moles of oxygen = 10 x [85.2 / (4y+160) ]
Mass of oxygen  = 16 x 10 x [85.2 / (4y+160) ]
which is 48.0

so, 48 = 16 x 10 x [85.2 / (4y+160) ]

Solve the equation to get y.

y = 31
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4. How many grams of ammonium carbonate are needed to decompose in order to produce
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Answer:

14.23g of (NH4)2CO3

Explanation:

We'll begin by writing the balanced equation for the reaction.

(NH4)2CO3 –> (NH4)2O + CO2

Next,, we shall determine the mass of (NH4)2CO3 that decomposed and the mass of CO2 produced from the balanced equation. This is illustrated below:

Molar mass of (NH4)2CO3 = 2[14+(4x1)] + 12 + (16x3)

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Mass of CO2 from the balanced equation = 1 x 44 = 44g.

Summary:

From the balanced equation above,

96g of (NH4)2CO3 decomposed to produce 44g of CO2.

Finally, we can determine the mass of (NH4)2CO3 that decomposed to produce 6.52g of CO2 as follow:

From the balanced equation above,

96g of (NH4)2CO3 decomposed to produce 44g of CO2.

Therefore, Xg of (NH4)2CO3 will decompose to produce 6.52g of CO2 i.e

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Therefore, 14.23g of (NH4)2CO3 is needed to produce 6.52g of CO2.

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3 years ago
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