TRENDING NEWS

POPULAR NEWS

Which Bases Could Be Used In The Preperation Of A Buffer With A Ph Of 9.8

How do I prepare a buffer solution of NH4OH and NH4Cl with pH 10 value?

pH = 1010 = -log [H+][H+] = 0.0000000001 = 1 * 10^-10The ammonium ion concentration should be 10^-10 Moles/LTo prepare a pH 10 solution of NH4OH solution dissolve 0.000001 mole of ammonia gas in 10,000 L of water or to prepare a pH 10 solution of NH4OH dissolve 1.7 micrograms of ammonia gas in 10,000 Liters of water.

HELP! Acids, Bases, and Buffers Problem!?

Hey Diana,

Why don't you use your gen chem book if you still have it? You and I both go to GCU, so if you have your book, go to page 731 and it talks about preparing buffers with a specific solution. You would still use the Hasselbach equation, yes. But remember you have to write out the chemical equation its asking for. So you have Carbonic acid + either NaOH or HCL +H2O.

Not sure if this helps a little or not at all, but the book really helps!

Biochem Buffer question?

OK....in both cases, begin with the Henderson-Hasselbalch equation. For the first problem:

pH = pKa + log [NH3]/[NH4+]
9.4 = 9.26 + log [NH3]/[NH4+]
[NH3]/[NH4+] = 1.38

Now, you know from the working of the problem that [NH3] + [NH4+] = 0.05 M

You can rearrange this: [NH3]/[NH4+] = 1.38 to be

[NH3] = 1.38 [NH4+]. Now, substitute this into the equation above to get:

1.38 [NH4+] + [NH4+] = 0.05
2.38 [NH4+] = 0.05
[NH4+] = 0.021M

Using that and either of the equation, you can show [NH3] = 0.05 - 0.021 = 0.029M

Now, to make the buffer, you need to calculate the mass of NH4Cl that will give you 2 L of a 0.05 M solution:

0.05 mol/L X 2 L X 53.49 g/mol = 5.349 g NH4Cl

Now, when you dissolve that in water, the [NH4+] is essentially 0.05 M. But, you need to convert 0.029 M of that into NH3 by adding NaOH.

So, the amount of NaOH you have to add is:

0.029 mol/L X 2 L = 0.058 mol / 2.13 mol/L = 0.0272 L = 27.2 mL

So, weigh out 5.349 grams NH4Cl, dissolve in 1.8 L H2O or so, add 27.2 mL of the NaOH solution, and dilute to 2 L with water. That SHOULD give you the correct buffer.

Now, the second one is really a little easier. First, you can completely ignore the pK2, since you are making a buffer of pH = 2.4. Now, the second thing to recognize is that for this buffer, pH = pKa.

Looking at the H-H equation again,

pH = pKa + log [COO-]/[COOH]
Since pH = pKa, the ratio of conjugate acid to conjugate base must equal 1.

Since the buffer will contain 0.15 M glycine the absolute concentrations of the acid and base forms of glycine will both be 0.075 M. Now, in its solid form, glycine exists as the zwitterion, so all of the carboxyl groups are in the COO- form. You must add enough HCl to convert half of the glycine from COO- to COOH.

So, since you want 0.200 L of the buffer, you will need:

0.200 L X 0.15 mol/L = 0.030 mol glycine X 75 g/mol = 2.25 g glycine

Volume of HCl needed:

0.030 mol glycine / 2 = 0.015 mol HCl / 1 mol/L = 0.015 L = 15 mL HCl.

Combine these two things in a total final volume of 200 mL and you've got it...

Hope that makes sense...

What masses of HCN and NaCN should be used to prepare a buffer?

You can use the information about osmotic pressure to first calculate the total concentration of HCN and NaCN, and then using the Henderson Hasselbalch equation, you can calculate the ratio of CN- to HCN, and then the masses of each.

Osmotic pressure = π = iMRT where i is van't Hoff factor, in this case i = 3 because NaCN gives Na+ and CN-, and HCN give H+ and CN-. So you have H+, Na+ and CN- and i = 3. Solve for M.
M = π/(i)(R)T) = 1.72/(3)(0.082)(298) = 0.023 M
0.023 mol/L x 1.9 L = 0.0446 moles

pH = pKa + log [NaCN]/[HCN]
look up pKa for HCN, substitute in the equation and solve for the ratio [NaCN]/[HCN].
Once you have that, and you know you need 0.0446 moles, you can solve for the moles NaCN and moles of HCN, and from that you can calculate the mass of each.

A FEW BUFFER QUESTii0NS...?

N0T 2 C0MPLiiCATED...JUST N0T SURE WHERE 2 START FR0M...ANY HELP W0ULD BE GREAT...SH0W STEPS PLEASE && THANKS iiN ADVANCE
1. What is the pH of a solution prepared by dissolving 31 mmol of a weak base in 250 mL of a 0.139-M solution of its conjugate acid if pKa = 5.06 for the acid.

2. How many mL (to the nearest mL) of 0.182-M KF solution should be added to 360. mL of 0.189-M HF to prepare a pH = 2.60 solution?

3. How many grams (to the nearest 0.01 g) of NH4Cl (Mm = 53.49 g/mol) must be added to 700. mL of 1.294-M solution of NH3 in order to prepare a pH = 9.70 buffer?

4. What volume (to the nearest 0.1 mL) of 5.40-M NaOH must be added to 0.350 L of 0.350-M HNO2 to prepare a pH = 4.20 buffer?

5. What volume (to the nearest 0.1 mL) of 4.90-M HCl must be added to 0.750 L of 0.300-M K2HPO4 to prepare a pH = 7.00 buffer?

What would be acceptable conjugate acid-base pairs to use in the preparation of a pH=9.8 buffer?

NH4Cl / NH3 OR NH4OH IS THE PAIR THAT MAINTAINS THE pH FROM 9 -11

) What is the hydronium ion concentration in a solution prepared by mixing 50.00 mL of 0.10 M HCN with 50.0?

What you've made is a buffer solution. You can calculate the pH (and by extension, the hydronium concentration) of a buffer solution using the Henderson-Hasselbalch equation:

pH = pKa + log([A-] / [HA])

Now we just have to calculate the concentrations of HCN (the acid component of the buffer) and CN- (the base component). For that we can use the equation M1xV1 = M2xV2. If volumes are additive, the final volume of the solution will be 100.00 mL

For the acid, HCN:

M1xV1 = M2xV2

(0.10 M)(50.00 mL) = M2(100.00 mL)

M2 = 0.050 M

For the base, CN-

M1xV1 = M2xV2

(0.050 M)(50.00 mL) = M2(100.00 mL)

M2 = 0.025 M

Now use the H-H equation:

pKa = -log(4.9x10^-10) = 9.31

pH = 9.31 + log(0.025 M / 0.050 M)

pH = 9.31 + log(0.50)

pH = 9.31 + -0.30

pH = 9.00

Given the pH, we can find the hydronium concentration by taking the anti-log of 9.00

[H3O+] = 10^-9.00 = 1.0x10^-9 M

I hope that helps. Good luck!

A buffer was prepared by adding acetic acid and sodium acetate, write an equation for the reaction that occurs when a few drops of HCl are added 1?

Acetic acid is a weak acid. Sodium hydroxide is used here, which is a strong base. SO, this is WASB buffer solution. Sodium hydroxide is completely ionized. This ionization demands more acetate ions, thus more disassociation of acetic acid (Le Chatterley's Principle). These acetate ions, when concentration of H+ ions increase upon dilution, combines with them to form acetic acid back. equations are;CH3COOH = CH3COO-  + H+NaOH = Na+  + OH-HCl = H+  + Cl-netralisation of water as product.CH3COO- + H+ = CH3COOH.

An acid solution with pH=6 at 25℃ is diluted 10^2 times. What will the pH of the solution be?

The pH is 6.95REASON:here due to dilution we need to consider effect of H2O. And as it is becomes aqueous solution so it contains some amount of H2O hence its pH increases (less acidic).Therefore answer is :-Given concentration of H+ ion is 10^-6 and on dilution to 100 times it becomes 10^-8total concentration H+ = 1 x 10^-7+ 1 x 10^-8 =1.1 x 10^-7 M pH = 6.95pH = 6.95

Why does a mixture of NaCN and HCN become an acidic buffer (please explain in terms of the pH)?

A buffer is a solution that contains both a weak acid and the conjugate base of that week acid (a weak base), both in significant concentrations.Most of the time, we think of an acid as reacting with a base but in the case of conjugate pairs, they are on opposite sides of the reaction and do not react.[math]HCN \; + \; H_2O \rightleftharpoons CN^- \; + \; H_3O^+[/math]The HCN is the weak acid (in pure water, it does not fully ionize)The weak base cannot exist without a charge balancing (spectator) ion and Na+ is an excellent candidate for the job. So, NaCN is a weak base that is the conjugate of the weak acid HCN.Now, if both the weak acid and the weak base are in solution, you can see here that they will not react with each other. However, if you drop in any other acid, the weak base will immediately react with it. If you drop in any other base, the weak acid will immediately react with it.* So a solution that has both a weak acid and its conjugate weak base will serve to stabilize the pH of the solution in the case of addition of some (small) amounts of acid or base. In other words, it’s a buffer.* any weak base will react 100% with an acid that you add to the solution and any weak acid will react 100% with a base that you add to the solution as long as you are not adding the conjugate acid or base.  The term “weak” means it reacts less than 100% with WATER.  All acids react 100% with all bases (except conjugate).  the term weak or strong is not relevant here.In your example, you added a weak base HCN to solution and that partially dissociated.  you also added some NaCN to the same solution and it too partially dissociated, leaving some HCN and some NaCN in the solution.

TRENDING NEWS