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lutik1710 [3]
2 years ago
6

How many moles of UF6 would have to be decomposed to provide enough fluorine to prepare 8.99 mol of CF4? (Assume sufficient carb

on is available).
Chemistry
1 answer:
Basile [38]2 years ago
7 0

Answer:

5.99 moles of UF_6

Explanation:

In this case, we can start with the <u>decomposition</u> of UF_6, so:

UF_6~->~U~+~3F_2 <u>(Reaction 1)</u>

The F_2 can react with carbon to produce CF_4:

CF_4~+~2F_2~->~CF_4 <u>(Reaction 2)</u>

If we 8.99 mol of CF_4, we can calculate the moles of F_2 that we need. In reaction 2 we have a <u>molar ratio</u> of 1:2 (2 moles of F_2 will produce 1 mol of CF_4):

8.99~mol~CF_4\frac{2~mol~F_2}{1~mol~CF_4}~=~17.98~mol~F_2

With this value and using the <u>molar ratio</u> in reaction 1 (3 moles of F_2 are producing by each mol of UF_6), so:

17.98~mol~F_2\frac{1~mol~UF_6}{3~mol~F_2}~=~5.99~mol~UF_6

So, we will need 5.99 moles of UF_6 to produce 8.99 mol of CF_4.

I hope it helps!

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Your solution has a volume of 36 ml and a mass of 970 g. what is the density of your solution
LenaWriter [7]

Answer:

The answer is

<h2>26.94 g/mL</h2>

Explanation:

The density of a substance can be found by using the formula

density =  \frac{mass}{volume}  \\

From the question

mass = 970 g

volume = 36 mL

The density of the object is

density =  \frac{970}{36}  \\ 26.944444...

We have the final answer as

<h3>26.94 g/mL</h3>

Hope this helps you

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3 years ago
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Exactly how much time must elapse before 16 grams of potassium-42decays, leaving 2 grams of the original isotope?(1) 8 × 12.4 ho
AleksandrR [38]
The answer is <span>(3) 3 × 12.4 hours
</span>
To calculate this, we will use two equations:
(1/2) ^{n} =x
t_{1/2} = \frac{t}{n}
where:
<span>n - number of half-lives
</span>x - remained amount of the sample, in decimals
<span>t_{1/2} - half-life length
</span>t - total time elapsed.

First, we have to calculate x and n. x is <span>remained amount of the sample, so if at the beginning were 16 grams of potassium-42, and now it remained 2 grams, then x is:
2 grams : x % = 16 grams : 100 %
x = 2 grams </span>× 100 percent ÷ 16 grams
x = 12.5% = 0.125

Thus:
<span>(1/2) ^{n} =x
</span>(0.5) ^{n} =0.125
n*log(0.5)=log(0.125)
n= \frac{log(0.5)}{log(0.125)}
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It is known that the half-life of potassium-42 is 12.36 ≈ 12.4 hours.
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<span>t_{1/2} = 12.4
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</span>t= 12.4*3

Therefore, it must elapse 3 × 12.4 hours <span>before 16 grams of potassium-42 decays, leaving 2 grams of the original isotope</span>
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siniylev [52]
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