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avanturin [10]
3 years ago
9

Hydrazine, ammonia, and hydrogen azide all contain only nitrogen and hydrogen. The mass of the hydrogen that combines with 1.00g

of each compound is 1.4 x 10^-1g, 2.4x10^-1 g and 2.40x10^-2 respectively. Show how these data illustrate the law of multiple proportions.
Chemistry
2 answers:
muminat3 years ago
8 0
The law of multiple proportions, states that when two elements combine to form more than one compound, the mass of one element, which combines with a fixed mass of the other element, will always be ratios of whole numbers. You <span>divide each by the smallest, and you should get the right kind of ratio. We do as follows:

H in N2H4  = 1.4x10^-1
</span>1.4x10^-1 / 2.4x10^-2 = 6
<span>
H in NH3 = 2.4x10^-1
</span>2.4x10^-1 / 2.4x10^-2 = 10
<span>
H in HN3 = 2.4x10^-2
</span>2.4x10^-2 / 2.4x10^-2 = 1
slega [8]3 years ago
3 0
Hello there.
<span>Hydrazine, ammonia, and hydrogen azide all contain only nitrogen and hydrogen. The mass of the hydrogen that combines with 1.00g of each compound is 1.4 x 10^-1g, 2.4x10^-1 g and 2.40x10^-2 respectively. Show how these data illustrate the law of multiple proportions.
</span><span>
H in HN3 = 2.4x10^-2
</span>2.4x10^-2 / 2.4x10^-2 = 1
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What is the identity of a gas that has a density of 1.4975 g/L and a volume of 8.64 L at a pressure of 2.384 atm and with a temp
bagirrra123 [75]
Answer: H2O (water)

Explanation:

The answer choices for this question are:

A) H2O
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C) SO2
D) NO3
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The solution of the problem is:

1) Data:

<span> density, d = 1.4975 g/liter
volume, V = 8.64 liter
pressure, p = 2.384 atm
temperature, T = 349.6 K

2) Formulas:

d = m/V => m = d*V

n = m / molar mass => molar mass = m / n

pV = nRT => n = pV / RT

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3 years ago
It took 70 seconds for 280cm³ of nitrogen to diffuse through a membrane. If Carbon(IV)Oxide is allowed to diffuse through the sa
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t = 125.3 seconds

Explanation:

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= 4cm³/s

let rate of CO2 = rate of diffusion of CO2 = volume/time

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t = 125.3 seconds

hence it takes CO2 125.3 seconds to diffuse through the membrane

5 0
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