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The balanced equation is: 4NH^3 + 7O^2 -> 4NO^2 + 6H^2O

(please forgive the exponential values being superscript vs subscript...but you get point)

determine molar mass (M) of ammonia: M (NH^3) = 17.0 g/mol

determine how many moles of ammonia in 28.8g NH^3:

28.8g / 17.0 g-mol = 1.69 mol NH^3

remember: mol = M / m(g) (moles = molar mass divided by mass, in grams)

and the Molar ratio, which is: 7/4 (that is, you need 7 mol of O^2

to completely react with 4 mol of NH^3.

so, work out the numbers: 1.69 mol NH^3 * 7/4 = 2.9575 mol O^2

Once you have your number of moles of O^2 (2.9575), you multiply this by the Molar mass of O^2, which is 15.99 * 2 = ~32.0 g/mol

lastly, multiply the number of moles (mol) O^2, by Molar mass:

2.9575 mol * 32.0 g/mol = ~94.64 g O^2

Therefore, you need 94.64g O^2 to react completely with 28.8g NH^3.

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Q: What mass of oxygen is required to burn 28.8 g of ammonia?
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What weight of oxygen is required to completely burn 19.8 g of octane?

The chemical equation for complete burning of octane is: 2 C8H18 + 25 O2 -> 16 CO2 + 18 H2O. This equation shows that 25 moles of diatomic oxygen are required to completely burn each two moles of octane. The gram molecular mass of octane is 114.23 and the gram molecular mass of diatomic oxygen is 2(15.9994). Therefore, the ratio of the mass of oxygen required to completely burn any given mass of octane to the mass of the octane to be burned is 50(15.9994)/2(114.23) or 3.5016, to the justified number of significant digits (the same as the number of digits in the least precisely specified datum 114.23, and the mass of oxygen required to burn 19.8 g of octane is (3.5016)(19.8) or 69.3 grams to the justified number of significant digits, now limited by the less precisely specified datum 119.8.


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