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dybincka [34]
3 years ago
12

If 62.0 grams of magnesium metal (Mg) react with 55.5 grams of oxygen gas (O2) in a synthesis reaction, how many grams of the ex

cess reactant will be left over when the reaction is complete?
Be sure to write out the balanced equation for this reaction and to show all of your work.
Chemistry
2 answers:
Alina [70]3 years ago
4 0
The balanced chemical equation would be as follows:
<span>
Mg + O2 → MgO2

</span>We are given the amounts of the reactants. We need to determine first which one is the limiting reactant. We do as follows:

62.0 g Mg (1 mol / <span>24.31 g ) = 2.55 mol Mg 
</span>55.5 g O2 ( 1 mol / 32 g ) = 1.74 mol O2   -----> <span>consumed completely and therefore the limiting reactant

2.55 mol - 1.74 mol O2( 1 mol Mg / 1 mol O2 ) = 0.81 mol Mg excess</span>
yulyashka [42]3 years ago
4 0

Answer:

14.1648 grams of oxygen gas will be left.

Explanation:

2Mg +O_2\rightarrow 2MgO

Moles of magnesium metal =\frac{62.0 g}{24 g/mol}=2.5833 mol

Moles of oxygen gas =\frac{55.5 g}{32 g/mol}=1.7343 mol

According to reaction, 2 mol of magnesium react with 1 mol of oxygen gas .

Then 2.5833 moles of magnesium will react with:

\frac{1}{2}\times 2.5833 mol=1.29165 mol of oxygen gas.

Moles of oxygen left unreacted =1.7343 mol - 1.29165 mol = 0.44265 mol

Oxygen gas is an excessive reagent.

Mass of 0.44265 moles of oxygen gas:

0.44265 mol × 32 g/mol = 14.1648 g

14.1648 grams of oxygen gas will be left.

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olasank [31]

Answer:

The pressure of the gas would be 3.06 atm

Explanation:

Amonton's law states that the pressure is directly proportional to the absolute temperature of a gas under constant volume. The equation is:

P1 / T1 = P2 / T2

<em>Where P1 is the initial pressure = 3.16atm</em>

<em>T1 is initial absolute temperature = 273.15 + 32.2°C = 305.35K</em>

<em>P2 is our incognite</em>

<em>And T2 is = 273.15 + 22.9°C = 296.05K</em>

<em />

Replacing:

3.16atm / 305.35K = P2 / 296.05K

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5 0
3 years ago
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The correct option is a.

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125 kPa

125kpa - 2x                            4x    x

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Final pressure of the dinitrogen pentoxide, (at t = t) = P = 91 kPa

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t=\frac{2.303}{k}\log\frac{P_o}{P}

t=\frac{2.303}{2.8\times 10^{-3} min^{-1}}\log\frac{125 kPa}{91 kPa}

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C

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