Precipitation Titration Calculations Video Example Here we’ll be given some data from a titration and asked to use this data to calculate the concentration.

Slides:



Advertisements
Similar presentations
Chemistry 30 – Unit 2 – Solubility – Ch. 16 in Text.
Advertisements

Stoichiometry of Precipitation Reactions
VI.Applications of Solubility 1.Chloride Ion Titration The concentration of chloride ion in a water sample is determined. Adding Ag + to the water sample.
1 Chapter 11 Reactions in Aqueous Solutions II: Calculations Aqueous Acid-Base Reactions 1. Calculations Involving Molarity 2. Titrations 3. The Mole Method.
Copyright McGraw-Hill Chapter 17 Acid-Base Equilibria and Solubility Equilibria Insert picture from First page of chapter.
Acid-Base Stoichiometry
Topic E conservation of atoms and mass
Title: Lesson 13 Titration
2Al (s) + 6HCl (g) 2AlCl 3(s) + 3H 2(g) Consider the reaction above. If we react 30.0 g Al and 20.0 g HCl, how many moles of aluminum chloride will be.
COMMUNICATING CONCENTRATION: Section 5.3.  Most solutions are similar in that they are colorless and aqueous, so there is no way of knowing, by looking.
Introduction The Equipment The Process Calculations
5/19/14 QOTD 1. Have your HW out to be checked off (p. 70)
Unit 4 Solubility Dilutions MOLARITY Concentration
Sample Titration Problems
Concentration of Solutions. Molarity Two solutions can contain the same compounds but be quite different because the proportions of those compounds are.
Honors Chemistry Snarrenberg
Chapter 19 Acids, Bases, and Salts 19.4 Neutralization Reactions
Solutions Solubility -the amount of solute that can be dissolved to form a solution. Solvent – the substance in a solution present in the greatest amount.
UNIT III TUTORIAL 12: PRECIPITATION TITRATIONS. OBJECTIVES In this Tutorial you will be shown: 1. How titrations involving precipitation reactions can.
Titrations Involving Precipitation Reactions How They Work Titrations can be used to determine the concentration of a specific ion in a sample solution.
Types of Chemical Reactions and Solution Stoichiometry.
Here we’ll go over an example where a strong acid is mixed with a strong base, and we calculate the pH of the final mixture. Strong Acid–Strong Base Mixture.
Types of Chemical Reactions and Solution Stoichiometry – Part 2
Titration Calculations. An example of titration problem: I have a mL sample of a strong acid at an unknown concentration. After adding mL.
Limiting and Excess Reactant Limiting Reactant - the reactant in a chemical reaction that limits the amount of product that can be formed. The reaction.
Prepared by PhD Halina Falfushynska 1 Lecture 7. Electrolytes. Reactions in Aqueous Solutions.
Concentration/Molarity/Molar Concentration A measure of the amount of solute that is dissolved in a measured amount of solvent. Dilute: a solution that.
Concentration Concentration is the amount of solute dissolved in an amount of solution. Molar concentration is called Molarity, or M. M = moles.
The Composition of Solutions Copyright © Houghton Mifflin Company. All rights reserved.4–24–2 Which of the following solutions contains the greatest.
Stoichiometry Calculations based on chemical reactions.
Ppt16b, Stoichiometry when Reactions are in Aqueous Solution / Titrations 1.Recall: Stoichiometry involves using a “mole to mole” ratio from the balanced.
Solutions.
Do Now: 9/8 AgNO 3(aq) + CaCl 2(aq) --> Ca(NO 3 ) 2(aq) + AgCl (s) 1.What is the molar mass of Silver Nitrate? (AgNO 3 ) 2.What does it mean to have a.
Colorimetric Analysis & Determination of the Equilibrium for a Chemical reaction Help Notes AP Chemistry.
Preview Objectives Concentration Molarity Molality Chapter 12 Section 3 Concentration of Solutions.
Section 6.2—Concentration
Section 6.4—Solubility & Precipitation
Chemistry 12 – Sorting out Solubility Problems This will help you with the following types of Solubility Problems: 1-ion concentrations in mixtures (no.
Here, we’ll show you how to calculate the initial concentration of a weak acid, given the pH and the Ka of the acid. In this particular example, we’ll.
MEASURING CONCENTRATION OF IONS IN SOLUTION Molarity is ONE way to do this…we will learn others later in the year!!!
Molar Concentration The most useful unit of concentration in chemistry is molar concentration. Molar concentration is the number of moles of solute in.
Dissolving of an Ionic Compound 1. Figure 7-2 p124.
5.3.1 Neutralization reactions Titration Reactions.
Here we’ll go over an example in which a strong acid is mixed with a strong base, and we calculate the pH of the final mixture. Strong Acid–Strong Base.
Lesson 2 Ion Concentration. 1. What is the concentration of each ion in a M AlCl 3 solution? AlCl 3  Al 3+ +3Cl -
4.5 Precipitation Reactions
Steps for solving Stoichiometric Problems Involving Solution
3.6Molar Concentration Molarity – A Useful Unit of Concentration Preparing a Standard Solution from a Solid Ions in Solution.
Concentration The concentration of a solution is a measure of the amount of solute in a given amount of solvent or solution. Concentration is a ratio:
If 36.2 mL of M CaCl 2 solution is added to 37.5 mL of M Na 2 CO 3, what mass of calcium carbonate, CaCO 3, will be precipitate? CaCl 2 (aq)
02 – CONCENTRATION - MOLARITY CHEMISTRY 30 – UNIT 2 – SOLUBILITY – CH. 16 IN TEXT.
19.4 Neutralization Reactions. Neutralization During a neutralization reaction, an acid and a base react to produce a salt and water. Salts are ionic.
Topic 1 Quantitative Chemistry. Describe and Apply Mole [2-6] 1 mole = 6.02 x – Avogadro’s constant 1 mole is the number of particles contained.
Finding the Concentration of Ions. How do we determine the number of moles of each ion in a soluble compound? Steps 1)Write out the dissociation equation.
Stoichiometry Chapter 9 Percent Yield Stoich ppt _5 Percent Yield.
Stoichiometry In Solution Chemistry. Stochiometry involves calculating the amounts of reactants and products in chemical reactions. If you know the atoms.
Aqueous Reactions © 2015 Pearson Education, Inc. Lecture Presentation Chapter 4 Reactions in Aqueous Solution James F. Kirby Quinnipiac University Hamden,
Chapter 3 Stoichiometry AP Chemistry. Finding atomic, molecular and formula masses. Atomic mass is the mass of an atom of an element These are the “red.
Unit 4 Solutions and Stoichiometry. Outline of Topics Solutions Solutions Molarity Molarity Dilution Dilution Introduction to Chemical Reactions Introduction.
Qualitative Analysis: Quantitative Analysis: An analysis that determines what’s in a solution, the qualities of the solution. An analysis that determines.
Solutions - Quantitatively. Solutions Mixture of at least two components Mixture of at least two components Solute Solute Solvent Solvent Components can.
Molarity & Dilution By: Wes Corkum. Molarity concentration is the measure of how much solute is dissolved in a given amount of solution. The main measure.
Here is a helping hand with some of the new material on Molarity:
To Precipitate or not 6-6.
Titrations!.
Stoichiometry and molarity practice
Chapter 7 Reactions in solution.
Solution Limiting Reactants
Net Ionic Equations Balance the equation
Presentation transcript:

Precipitation Titration Calculations Video Example Here we’ll be given some data from a titration and asked to use this data to calculate the concentration of an ion in a sample.

nA nA We’ll start by looking at how we handle titration calculations in general. Titration calculations in Chem 12 involve the reaction between two reactants, which we’ll call A and B here. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB n  moles c  molar concentration (mol/L) m  mass (g) V  volume (L)

nA nA In the center of all titration calculations are the moles of reactant A and the moles of reactant B. We represent number of moles in chemistry by the letter n. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB n  moles c  molar concentration (mol/L) m  mass (g) V  volume (L)

nA nA Reactant A represents the reactant that we are given enough information to find the number of moles of. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB n  moles c  molar concentration (mol/L) m  mass (g) V  volume (L) Given enough information to find

nA nA To convert from moles of A to moles of B, (click) we Always use the mole ratio, or coefficient ratio of B to A in the balanced equation for the titration reaction. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) m  mass (g) V  volume (L)

nA nA The information we are given about A could be the molar concentration of A ( represented by the letter c) nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g)

nA nA and the volume of A in Litres, represented by the letter V nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g)

nA nA or it could be the mass of A in grams, represented by the letter m. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g)

nA nA Whatever we’re given, step 1 of a titration calculation is to convert what we’re given to moles of reactant A, OR N (A) nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g) 1 1

nA nA Step 2 of any titration calculation is to convert moles of reactant A to moles of reactant B nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g) 2

nA nA This is done using the mole ratio or coefficient ratio of B to A in the balanced equation. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g) 2

nA nA We could be asked one of 3 different things for reactant B. We could be given the volume of B and asked to find its molar concentration c (B). nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g) ?

nA nA We could be given the concentration of B and asked to find its volume V (B). nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g) ?

nA nA Or we could be asked to find the mass of B in grams. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g) ?

nA nA Step 3 in any titration calculation is to convert moles of B to whatever we’re asked for: concentration of B, volume of B, or mass of B. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g) 3 3

nA nA So here is a generic diagram that outlines the possible steps to take in most titration calculation problems. Remember the first step is always to find moles of what we can. nBnB mAmA c A & V A c B (given V B ) V B (given c B) mBmB Mole ratio: B to A n  moles c  molar concentration (mol/L) V  volume (L) m  mass (g)

Let’s do an example precipitation titration question. Example of a Precipitation Titration Calculation Problem

A 50.0 mL sample of a solution known to contain chloride (Cl – ) ions is titrated with M AgNO 3 solution. A small amount of sodium chromate is added to the sample as an indicator M AgNO 3 A few drops of Na 2 CrO 4(aq) A 50.0 mL sample of a solution known to contain chloride (Cl – ) ions is titrated with M AgNO 3 solution. A small amount of sodium chromate (Na 2 CrO 4 ) indicator is added to the sample mL of a solution containing Cl –

Three separate trials are done M AgNO mL of a solution containing Cl – A few drops of Na 2 CrO 4(aq) A 50.0 mL sample of a solution known to contain chloride (Cl – ) ions is titrated with M AgNO 3 solution. A small amount of sodium chromate (Na 2 CrO 4 ) indicator is added to the sample. Three separate trials are done.

We’re asked to find the concentration of Cl minus in the original sample. The results are recorded in a table M AgNO mL of a solution containing Cl – A few drops of Na 2 CrO 4(aq) A 50.0 mL sample of a solution known to contain chloride (Cl – ) ions is titrated with M AgNO 3 solution. A small amount of sodium chromate (Na 2 CrO 4 ) indicator is added to the sample. Three separate trials are done. Find the [Cl – ] in the original sample

Like this. The first thing we need to do is calculate the volume of AgNO3 solution used in each trial. A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample. [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL)

We do that by subtracting the initial buret reading from the final buret reading. So in Trial 1, it is 4.46 minus 0.95 [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample – 0.95 = 3.51

Which is 3.51 mL [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL)3.51 A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample – 0.95 = 3.51

For trial 2, the volume is 7.65 minus 4.45 [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL)3.51 A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample – 4.45 = 3.20

Which is 3.20 mL [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample – 4.45 = 3.20

And in Trial 3, the volume used is minus 7.65 [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample – 7.65 = 3.22

Which is 3.22 mL [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample – 7.65 = 3.22

Taking a look at these three results, we see that the volume used in Trial 1, 3.51 mL, is considerably higher than the 3.20 and 3.22 used in trials 2 and 3, respectively. [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample. Considerably higher than 3.20 and 3.22

For that reason, we just discard the value of 3.51 [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample. DISCARD

We calculate the best average volume of AgNO3, by taking 3.20 plus 3.22 and dividing by 2, which gives us [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample. Best Average =

3.21 mL [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample. Best Average =

We’ll make a note of the average volume of 3.21 mL up here in the table. [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Volume of AgNO 3 used: 3.21 mL Trial 1Trial 2Trial 3 Initial buret reading (mL) Final buret reading (mL) Volume of AgNO 3 used (mL) A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample. Best Average =

We’ll convert the 3.21 mL to L [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Volume of AgNO 3 used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

At this point, let’s dissociate the AgNO3 here [AgNO 3 ]=0.100 M Volume of Cl – solution = 50.0 mL Volume of AgNO 3 used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

And we get Ag+ and NO3 minus [Ag + NO 3 – ] = M Volume of Cl – solution = 50.0 mL Volume of AgNO 3 used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

And we’ll also dissociate the AgNO3 here… [Ag + NO 3 – ] = M Volume of Cl – solution = 50.0 mL Volume of AgNO 3 used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

Giving us Ag+ and NO3 minus [Ag + NO 3 – ] = M Volume of Cl – solution = 50.0 mL Volume of Ag + NO 3 – used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

The nitrate ion, NO3 minus is a spectator ion. It does not form any precipitates. [Ag + NO 3 – ] = M Volume of Cl – solution = 50.0 mL Volume of Ag + NO 3 – used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

So we’ll just discard it. [Ag + NO 3 – ] = M Volume of Cl – solution = 50.0 mL Volume of Ag + NO 3 – used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

So we can simply say that the concentration of Ag+ is molar [Ag + ] = M Volume of Cl – solution = 50.0 mL Volume of Ag + used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

And the volume of Ag+ solution used is [Ag + ] = M Volume of Cl – solution = 50.0 mL Volume of Ag + used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

Equal to L [Ag + ] = M Volume of Cl – solution = 50.0 mL Volume of Ag + used: 3.21 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find the [Cl – ] in the original sample.

So we have all the information we need up here now. We’ll just rearrange it a bit… A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample. [Ag + ] = M Volume of Cl – solution = 50.0 mL Volume of Ag + used: 3.21 mL = L

So it looks like this. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = 50.0 mL A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

We have the concentration of Ag+ and the volume of Ag+ here. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = 50.0 mL A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

And the volume of Cl minus here. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = 50.0 mL A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

At this point, we’ll convert the 50.0 mL of Cl minus solution [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = 50.0 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

To litres [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = 50.0 mL = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

And leave it like this. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

Here is the generic diagram we came up with for titrations. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

We are given the concentration and volume of Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

And we’re asked for the concentration of the other reactant, Cl minus [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

And we’re given its volume. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

We’ll start with the concentration and volume of Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

Convert that to moles of Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

Then find moles of Cl minus [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

And use that and the given volume, to calculate the concentration of Cl minus [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

We can do the first 2 steps using conversion factors. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

We take the concentration of Ag+, which is mol Ag+ per 1 litre Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

and multiply it by the volume of Ag+ used, which is L of Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

If we cancel out the unit, litres of Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

we’re left with moles of Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

so evaluating this would give us moles of Ag+, or n Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

However, rather than stopping here, we’ll add another conversion factor to get the moles of Cl minus, or n Cl minus [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

Looking at the coefficients of Ag+ and Cl minus in the balanced net ionic equation, the mole ratio is 1 mole of Cl minus to 1 mole of Ag+. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

We’ll cancel the unit moles of Ag+ [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

And we’re left with the unit moles of Cl minus [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

So evaluating this expression will give us the moles of Cl minus, or n Cl minus [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

0.100 times times 1 over 1 gives us moles of Cl minus. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

To convert moles of Cl minus to concentration of Cl minus, we’ll use the formula c equals n over V [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

n Cl minus is moles of Cl minus [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

And the volume of the Cl minus solution, V Cl minus, is L [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

So the concentration of Cl minus in the original sample, c Cl minus, is [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

mol of Cl minus over L of Cl minus [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

which equals moles per litre. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

or molar [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

You may want to pause the video at this point, so you can take a screen shot and use this as a copy of the whole solution to this problem. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample.

So we can summarize by stating that the concentration of Cl minus in the original chloride solution was molar. [Ag + ] = M Volume of Ag + used = L Volume of Cl – solution = L A 50.0 mL sample of a solution containing Cl – ions is titrated with M AgNO 3. The net ionic equation for the precipitation reaction is: Find [Cl – ] in the original sample. The [Cl – ] in the original sample was M mL of a solution containing Cl –