The hydroxide ion concentration, [OH*], of an aqueous solution of 0.591 M trimethylamine (a weak base with the formula (CH3)3N) , Kp = 6.3×10$, is: М. =[.HO)
The hydroxide ion concentration, [OH*], of an aqueous solution of 0.591 M trimethylamine (a weak base with the formula (CH3)3N) , Kp = 6.3×10$, is: М. =[.HO)
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
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![**Determining Hydroxide Ion Concentration in Aqueous Trimethylamine Solution**
The hydroxide ion concentration, \([OH^{-}]\), of an aqueous solution of 0.591 M trimethylamine (a weak base with the formula \((CH_{3})_{3}N\)), \(K_b = 6.3 \times 10^{-5} \), is:
\[
[OH^{-}] = \underline{\hspace{5cm}} \, M.
\]
In this problem, we are required to find the hydroxide ion concentration (\([OH^-]\)) in a 0.591 M aqueous solution of trimethylamine. Trimethylamine is a weak base and its base dissociation constant \((K_b)\) is given as \(6.3 \times 10^{-5}\).
To solve for \([OH^{-}]\), we typically use the base dissociation constant formula related to weak bases:
\[
K_b = \frac{[CH_3]_3 NH^+][OH^-]}{[CH_3]_3 N]
\]
Where:
- \([CH_3]_3 NH^+\) is the concentration of the conjugate acid.
- \([OH^-]\) is the concentration of hydroxide ions.
- \([CH_3]_3 N\) is the initial concentration of the weak base (trimethylamine), which will slightly decrease due to dissociation.
Given the initial concentration and the \( K_b \) value, we can set up an ICE table (Initial, Change, Equilibrium) to solve for \([OH^{-}]\).
This type of analysis is foundational for understanding equilibrium in weak base solutions in Chemistry.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fad75d3c3-f925-415c-aa85-2c90219f0688%2Fdfc0b1ff-4ac9-44f6-89a2-bc69e3a8d456%2F8yr63s_processed.png&w=3840&q=75)
Transcribed Image Text:**Determining Hydroxide Ion Concentration in Aqueous Trimethylamine Solution**
The hydroxide ion concentration, \([OH^{-}]\), of an aqueous solution of 0.591 M trimethylamine (a weak base with the formula \((CH_{3})_{3}N\)), \(K_b = 6.3 \times 10^{-5} \), is:
\[
[OH^{-}] = \underline{\hspace{5cm}} \, M.
\]
In this problem, we are required to find the hydroxide ion concentration (\([OH^-]\)) in a 0.591 M aqueous solution of trimethylamine. Trimethylamine is a weak base and its base dissociation constant \((K_b)\) is given as \(6.3 \times 10^{-5}\).
To solve for \([OH^{-}]\), we typically use the base dissociation constant formula related to weak bases:
\[
K_b = \frac{[CH_3]_3 NH^+][OH^-]}{[CH_3]_3 N]
\]
Where:
- \([CH_3]_3 NH^+\) is the concentration of the conjugate acid.
- \([OH^-]\) is the concentration of hydroxide ions.
- \([CH_3]_3 N\) is the initial concentration of the weak base (trimethylamine), which will slightly decrease due to dissociation.
Given the initial concentration and the \( K_b \) value, we can set up an ICE table (Initial, Change, Equilibrium) to solve for \([OH^{-}]\).
This type of analysis is foundational for understanding equilibrium in weak base solutions in Chemistry.
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