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Contact [7]
3 years ago
15

The volume of a sample of pure HCl gas was 205 mL at 27°C and 141 mmHg. It was completely dissolved in about 70 mL of water and

titrated with an NaOH solution; 24.3 mL of the NaOH solution was required to neutralize the HCl. Calculate the molarity of the NaOH solution.
Chemistry
1 answer:
netineya [11]3 years ago
3 0

Answer:

The answer to your question is: Molarity = 0.078

Explanation:

Data

HCl

V = 250 ml

T = 27°C = 300 °K

P = 141 mmHg = 0.185 atm

V2 = 70 ml

NaOH

V = 24.3 ml

Molarity NaOH = ?

Process

1.- Calculate the number of moles of HCl

                             PV = nRT

                             n = PV / RT

R = 0.082 atm l / mol K                

                             n = (0.185)(0.25) / (0.082)(300)

                             n = 0.046 / 24.6

                             n = 0.0019 moles

2.- Calculate molarity of HCl

 Molarity = moles / volume

Molarity = 0.0019 / 0.070

Molarity = 0.027

3.- Write the balanced equation

                          HCl + NaOH   ⇒   H₂O  +  NaCl

Here, we observe that the proportion HCl to NaOH is 1:1 .

Then 0.0019 moles of HCl reacts with 0.0019 moles of NaOH.

4.- Calculate the molarity of NaOH.

Molarity = 0.0019 / 0.0243

Molarity = 0.078

           

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This question is incomplete, the complete question is;

The times of first sprinkler activation (in seconds) for a series of tests of fire-prevention sprinkler systems that use aqueous film-forming foam is as follows; 27 41 22 27 23 35 30 33 24 27 28 22 24

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Answer:

since p-value (0.042299) is lesser than the level of significance ( 0.05)

We Reject Null Hypothesis

Hence, There is no sufficient evidence that the true average activation time is at most 25 seconds

Explanation:

Given the data in the question;

lets consider Null and Alternative hypothesis;

Null hypothesis H₀ : There is sufficient evidence that the true average activation time is at most 25 seconds

Alternative hypothesis H₁ : There is no sufficient evidence that the true average activation time is at most 25 seconds

i.e

Null hypothesis H₀ : μ ≤ 25

Alternative hypothesis H₁ :  μ > 25

level of significance σ = 0.05

first we determine the sample mean;

x^{bar} = \frac{1}{n}∑x_{i}

where n is sample size and ∑x_{i} is summation of all the sample;

=  \frac{1}{13}( 27 + 41 + 22 + 27 + 23 + 35 + 30 + 33 + 24 + 27 + 28 + 22 + 24 )

=   \frac{1}{13}( 363

sample mean x^{bar} = 27.9231

next we find the standard deviation

s = √( \frac{1}{n-1}∑(x_{i}-x^{bar})²

x                    (x_{i}-x^{bar})                       (x_{i}-x^{bar})²

27                   -0.9231                          0.8521

41                    13.0769                        171.0053

22                  -5.9231                          35.0831  

27                  -0.9231                          0.8521

23                  -4.9231                          24.2369

35                  7.0769                          50.0825

30                  2.0769                          4.3135

33                  5.0769                          25.7749

24                  -3.9231                          15.3907

27                  -0.9231                          0.8521

28                  0.0769                          0.0059

22                 -5.9231                          35.0831  

24                 -3.9231                          15.3907

sum                                                    378.9229

so ∑(x_{i}-x^{bar})² = 378.9229

∴

s = √( \frac{1}{13-1} ×378.9229 )

s = √31.5769

standard deviation s = 5.6193

now, the Test statistics

t = ( x^{bar} - μ ) / \frac{s}{\sqrt{n} }

we substitute

t = ( 27.9231 - 25 ) / \frac{5.6193}{\sqrt{13} }

t = 2.9231 / 1.5585

t = 1.88

now degree of freedom df = n - 1 = 13 - 1 = 12

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Here x=1.88, df=12, one tail

now we compare the p-value with the level of significance

since p-value (0.042299) is lesser than the level of significance ( 0.05)

We Reject Null Hypothesis

Hence, There is no sufficient evidence that the true average activation time is at most 25 seconds

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