All GRE Subject Test: Chemistry Resources
Example Questions
Example Question #291 : Gre Subject Test: Chemistry
Based on the equilibrium above, what does act as?
an acid
radical
a catalyst
a base
an anion
an acid
An acid is a substance that can donates a proton. The conjugate acid of a base is formed when the base accepts a proton. In this case, is the conjugate acid to the base . This is because accepts a hydrogen ion from the water molecule to form , the conjugate acid.
Example Question #32 : Analytical Chemistry
Given the following equilibria, what is the hydroxide ion concentration of a solution containing ?
The for is
Below is the acid-base equilibria of in an aqueous solution:
A solution of ammonia () is basic based on the chemical equation given. The for this reaction is:
Based on the chemical equation, .
We can make the concentration of these species equal to :
The concentration is equal to:
has a low so we can assume the following:
Plugging the values into the base dissociation constant equation gives:
Solve for :
Example Question #12 : Acid Base Analysis
Given the following equilibria, what is the hydrogen ion concentration of a solution containing (benzoic acid)?
The for is .
Below is the acid-base equilibria of in an aqueous solution:
A solution of benzoic acid () is acidic based on the chemical equation given. The for this reaction is:
Based on the chemical equation, .
We can make the concentration of these species equal to :
The concentration is equal to:
has a low so we can assume the following:
Plugging the values into the base dissociation constant equation gives:
Solve for :
Example Question #292 : Gre Subject Test: Chemistry
Given the following equilibria, what is the hydronium ion concentration of a solution containing ?
The for is .
Below is the acid-base equilibria of in an aqueous solution:
A solution of is acidic based on the chemical equation given. The Ka for this reaction is:
Based on the chemical equation, .
We can make the concentration of these species equal to :
The concentration is equal to:
has a low so we can assume the following:
Plugging the values into the base dissociation constant equation gives:
Solve for :
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