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Compare solution A with pH = 4 to solution B with pH = 6. Question 3 options: The hydroxide concentrations are equal in the two solutions since pH only measures the concentration of H+. Solution A has greater buffering capacity than solution B. The concentration of hydronium ion in solution A is twice that in solution B. The concentration of hydronium ion in solution A is 100 times that in solution B.

Question

Compare solution A with pH = 4 to solution B with pH = 6. Question 3 options:

The hydroxide concentrations are equal in the two solutions since pH only measures the concentration of H+.

Solution A has greater buffering capacity than solution B.

The concentration of hydronium ion in solution A is twice that in solution B.

The concentration of hydronium ion in solution A is 100 times that in solution B.

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Solution

The correct answer is "The concentration of hydronium ion in solution A is 100 times that in solution B."

Here's why:

The pH scale is logarithmic, meaning each unit represents a tenfold difference in acidity. A solution with a pH of 4 is ten times more acidic than a solution with a pH of 5, and 100 times more acidic than a solution with a pH of 6.

Therefore, the concentration of hydronium ions (H3O+), which determine acidity, is 100 times greater in solution A (pH 4) than in solution B (pH 6).

The other options are incorrect:

  1. The hydroxide concentrations are not equal in the two solutions. In fact, a lower pH means a higher concentration of hydronium ions and a lower concentration of hydroxide ions.

  2. Buffering capacity refers to a solution's ability to resist changes in pH. Without additional information, we can't determine which solution has a greater buffering capacity.

  3. As explained above, the concentration of hydronium ions in solution A is not twice, but 100 times that in solution B.

This problem has been solved

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