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Stolb23 [73]
3 years ago
6

A 100.00-mL sample of 0.2000M glycine, A+ form (see structure below), was titrated with 0.2000M of NaOH. Ka1 of glycine = 3.16x1

0-3 ; Ka2 of glycine = 2.51x10-10
Chemistry
1 answer:
ValentinkaMS [17]3 years ago
6 0

Answer:

The answer is "10.2".

Explanation:

Please find the complete question in the attachment file.

Calculating  the pH after adding 180.0 mL of NaOH \ to\  H_2A acid:  

Get balance moles as follows:

\to H_2A + OH^{-} \rightleftharpoons  HA^{-} +H_2O \\\\I(mol) \ \ \ \ \ 0.02  \ \ \ \ \ 0.036  \ \ \ \ \ 0 \\\\C(mol)  \ \ \ \ \ -0.02  \ \ \ \ \ -0.02 \ \ \ \ \ + 0.02 \\\\E (mol) \ \ \ \ \ \approx 0 \ \ \ \ \ \approx 0.016  \ \ \ \ \  0.02\\\\

In the second equilibrium:  

\to HA^{-} + OH^{-} \rightleftharpoons A^{2-} + H_2 O \\\\I(mol) \ \ \ \ \ 0.02  \ \ \ \ \ 0.016  \ \ \ \ \ 0 \\\\C(mol)  \ \ \ \ \ -0.016  \ \ \ \ \ -0.016 \ \ \ \ \ + 0.016 \\\\E (mol) \ \ \ \ \ 0.004 \ \ \ \ \ \approx 0  \ \ \ \ \  0.016\\\\

pH= pK_{a_2} + \log \frac{A^{2-}}{HA^{-}} \\\\

      = 9.60 + \log \frac{0.016}{0.004} \\\\  = 10.2

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Tasya [4]

Answer:

Hydrogen

Explanation:

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Hydrogen thus, acts as a reducing agent by giving up its electrons to become oxidized. Even though among all non-metals, Hydrogen has the greatest potential to be oxidized, it is a poor reducing agent compared to reactive metals.

7 0
3 years ago
Is snails growing shell conserve mass
postnew [5]

The thing that two changes have in common that snails growing shells and  rust forming on a bicycle frame is option D. Both are caused by cooling.

<h3>How come snails develop shells?</h3>

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Therefore, note that  air that has been mixed with the metal can make rust to develop. and as such, option D. Both are caused by cooling. is correct.

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See full question below

What do these two changes have in common? snails growing shells rust forming on a bicycle frame Select all that apply.

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5 0
1 year ago
Use the atomic mass of indium to calculate the relative abundance of indium-113.
ASHA 777 [7]

The relative abundance of indium-113 is 4%.

The isotopes are species of the same element having the same atomic number but a different mass number.

The elements occurring in nature exist as multiple isotopes.

When we take into account the existence of these isotopes and their relative abundance (percent), the average atomic mass of that element can be computed, which is given by the following formula,

Average atomic Mass= (%age of isotope 1) x (Mass of isotope 1) + (%age of isotope 2) x (Mass of isotope 2)/100

Indium exists in the form of Indium-113 and Indium-115.

The mass of Indium-113 is 112.90 u.

The mass of Indium-115 is 114.90 u.

The average atomic mass of Indium is 114.82 u.

Let the %age of isotope 1(Indium-113) be X.

Then, the %age of isotope 2(Indium-115) would be 100-X.

Applying the values in the formula,

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114.82 = 112.90X+114.90(100-X)

On solving the above equation, the value of X comes out to be 4%.

Thus, the relative abundance/%age abundance of Indium-113 is 4%.

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