A solution of oxalic acid dihydrate (H:C2O4-2H:O) with a known concentration of 0.400 M H:C2O4-2H20 is titrated with a 0.333 M NaOH solution. How many L NaOH are required to reach the second equivalence point with a starting volume of 65.0 mL H:C2O4-2H2O , according to the following balanced chemical equation: H:C:O4 2H:0 + 2 NaOH – Na:C:O4 + 4 H:O mol H.GO. ZH:O 65.0 mL H:C2O4-2H2O 2 mol H:C2O4 2H:0 0.156 L NAOH LH:C:04-2H:0 1 molH.GO. ZH:O 0.333 mol NaOH -O.-2H:0 65.0 mL H:C:0.-2H:0 2 mol H:C:O.-2H:0 = 0.156 L NaOH 2H:0 1 mol H:C:O.-2H:0 0.333 mol NaOH ADD FACTOR DELETE ANSWER RESET *( ) 0.400 0.156 2 0.001 156 7.81 x 10 0.156 0.0781 0.333 4 39.0 78.1 1.56 x 10 1000 0.0520 5.20 x 10° 65.0 mol H:C204-2H:O g NaOH mL NaOH MH:C2O+-2H2O g H:C2O+-2H2O mol NaOH L NaOH M NaOH L H:C:O.-2H:O mL H:C2O4-2H:0
A solution of oxalic acid dihydrate (H:C2O4-2H:O) with a known concentration of 0.400 M H:C2O4-2H20 is titrated with a 0.333 M NaOH solution. How many L NaOH are required to reach the second equivalence point with a starting volume of 65.0 mL H:C2O4-2H2O , according to the following balanced chemical equation: H:C:O4 2H:0 + 2 NaOH – Na:C:O4 + 4 H:O mol H.GO. ZH:O 65.0 mL H:C2O4-2H2O 2 mol H:C2O4 2H:0 0.156 L NAOH LH:C:04-2H:0 1 molH.GO. ZH:O 0.333 mol NaOH -O.-2H:0 65.0 mL H:C:0.-2H:0 2 mol H:C:O.-2H:0 = 0.156 L NaOH 2H:0 1 mol H:C:O.-2H:0 0.333 mol NaOH ADD FACTOR DELETE ANSWER RESET *( ) 0.400 0.156 2 0.001 156 7.81 x 10 0.156 0.0781 0.333 4 39.0 78.1 1.56 x 10 1000 0.0520 5.20 x 10° 65.0 mol H:C204-2H:O g NaOH mL NaOH MH:C2O+-2H2O g H:C2O+-2H2O mol NaOH L NaOH M NaOH L H:C:O.-2H:O mL H:C2O4-2H:0
Chemistry
10th Edition
ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
Section: Chapter Questions
Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...
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![**Text Transcription for Educational Website:**
---
A solution of oxalic acid dihydrate (H₂C₂O₄·2H₂O) with a known concentration of **0.400 M H₂C₂O₄·2H₂O** is titrated with a **0.333 M NaOH** solution. How many **L NaOH** are required to reach the second equivalence point with a starting volume of **65.0 mL H₂C₂O₄·2H₂O**, according to the following balanced chemical equation:
\[ \text{H₂C₂O₄·2H₂O} + 2 \text{NaOH} \rightarrow \text{Na₂C₂O₄} + 4\text{H₂O} \]
**Calculation Steps:**
1. **Convert Volume to Moles:**
\[
\frac{\text{mol H₂C₂O₄·2H₂O}}{\text{L H₂C₂O₄·2H₂O}} \times \frac{\text{mL H₂C₂O₄·2H₂O}}{1}
= \frac{65.0 \text{ mL H₂C₂O₄·2H₂O}}{1 \text{ mol H₂C₂O₄·2H₂O}}
\]
2. **Use Stoichiometry to Convert to NaOH:**
\[
\times \frac{2 \text{ mol H₂C₂O₄·2H₂O}}{0.333 \text{ mol NaOH}}
\]
3. **Calculate Final Volume:**
\[
= 0.156 \text{ L NaOH}
\]
**Diagram Explanation:**
- The top section describes the titration process and provides the balanced chemical equation.
- Below this, a step-by-step calculation is shown, converting volume to moles using molarity, then applying stoichiometry to find the volume of NaOH.
- At the bottom, there is a toolbox with various numerical and unit conversion factors, including buttons for molarity, volume, and mole conversion related to both H₂C₂O₄·2H₂O and NaOH.
This setup demonstrates the systematic approach to solving a titration problem using molarity and sto](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffade0bae-4c2d-48bb-abcb-ea0806dfa137%2Ffb88a1c0-aa97-4210-b427-917857f9099a%2Ftack52j_processed.png&w=3840&q=75)
Transcribed Image Text:**Text Transcription for Educational Website:**
---
A solution of oxalic acid dihydrate (H₂C₂O₄·2H₂O) with a known concentration of **0.400 M H₂C₂O₄·2H₂O** is titrated with a **0.333 M NaOH** solution. How many **L NaOH** are required to reach the second equivalence point with a starting volume of **65.0 mL H₂C₂O₄·2H₂O**, according to the following balanced chemical equation:
\[ \text{H₂C₂O₄·2H₂O} + 2 \text{NaOH} \rightarrow \text{Na₂C₂O₄} + 4\text{H₂O} \]
**Calculation Steps:**
1. **Convert Volume to Moles:**
\[
\frac{\text{mol H₂C₂O₄·2H₂O}}{\text{L H₂C₂O₄·2H₂O}} \times \frac{\text{mL H₂C₂O₄·2H₂O}}{1}
= \frac{65.0 \text{ mL H₂C₂O₄·2H₂O}}{1 \text{ mol H₂C₂O₄·2H₂O}}
\]
2. **Use Stoichiometry to Convert to NaOH:**
\[
\times \frac{2 \text{ mol H₂C₂O₄·2H₂O}}{0.333 \text{ mol NaOH}}
\]
3. **Calculate Final Volume:**
\[
= 0.156 \text{ L NaOH}
\]
**Diagram Explanation:**
- The top section describes the titration process and provides the balanced chemical equation.
- Below this, a step-by-step calculation is shown, converting volume to moles using molarity, then applying stoichiometry to find the volume of NaOH.
- At the bottom, there is a toolbox with various numerical and unit conversion factors, including buttons for molarity, volume, and mole conversion related to both H₂C₂O₄·2H₂O and NaOH.
This setup demonstrates the systematic approach to solving a titration problem using molarity and sto
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