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kotegsom [21]
2 years ago
8

How much of the 8% solution should we use to make 100g of a 3% solution?

Mathematics
2 answers:
sp2606 [1]2 years ago
8 0
Suppose x grams of 8% solution should be mixed to make 100 g of 3% solution.
here we shall have:
the amount of 3% solution in the 100 g will be:
3/100*100=3 grams
the the equation will be, 8% of what quantity becomes 3g?
(8/100)*x=3
hence solving for x we shall have:
0.08x=3
x=3/0.08
x= 37.8 grams
The implication of this is that, when you have 37.5 grams of 8% solution, that will contain 3  of pure chemical and hence when you add more solvent on top of 37.5 g until you reach 100g, that will be 3% solution.
gizmo_the_mogwai [7]2 years ago
8 0

Answer: 37.5 gram

Step-by-step explanation:

Since, by the dilution equation,

M_1\times V_1 = M_2\times V_2

Where, M_1 and V_1 are the molarity and volume of the concentrated stock solution and M_2 and V_2 are the molarity and volume of the diluted solution we want to make.

Here, M_1 = 8\% = 0.08,

M_2 = 3\% = 0.03,

V_2 = 100\text{ gram}

And, V_1 = ?,

0.08\times V_1 = 100\times 0.03

0.08\times V_1 = 3

8\times V_1 = 300

V_1 = 37.5\text{ gram}


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Yes it is

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Step-by-step explanation:

As mentioned above, the cmpany needs to check the new upcoming flavors of nachos i.e., A and B and is said that it should meeet the requirement of getting better from their regular ones as well. For this, the company must release the two new nachos flavors A and B, irrespective of quantity and let the customers compare it with along the regular nachos.This demands for a fact that the 50 nachos been tasted should be compared with the regular flavored nachos so as to meet the demand getting better than the usual ones. For this to happen,the above mentioned study describes it the best.

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A savings and loan association needs information concerning the checking account balances of its local customers. A random sampl
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a) 98% confidence interval for the true mean checking account balance for local customers.

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b)   95% confidence interval for the standard deviation.

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Given a size of sample 'n' =14

given mean of the sample x⁻ = $664.14

standard deviation of the sample 'S' = $297.29.

a)

<u>98% of confidence intervals</u>

<u></u>(x^{-} - t_{\alpha } \frac{S}{\sqrt{n} } , x^{-}+ t_{\alpha }\frac{S}{\sqrt{n} } )<u></u>

The degrees of freedom γ=n-1 =14-1 =13

t₁₃ = 2.650 at 98% of confidence level of signification.

(664.14- 2.650\frac{297.29}{\sqrt{14} } , 664.14+ 2.650\frac{297.29}{\sqrt{14} } )

on calculation, we get

(664.14-210.553 , 664.14+210.553)

(453.586 , 874.693)

98% confidence interval for the true mean checking account balance for local customers.

(453.586 , 874.693)

<u>95% of confidence intervals</u>

({s\sqrt{\frac{n-1}{X^{2} _{(\frac{\alpha }{2} ,n-1) } } } ,s\sqrt{\frac{n-1}{X^2_{\frac{1-\alpha }{2},n-1 } } }  )

The degrees of freedom γ=n-1 =14-1 =13

X^2_{0.05,13} =22.36     (check table)

X^2_{0.95,13} = 5.892    (check table)

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