Answer :
Sure, let's work through this multi-choice question step-by-step:
A concentration gradient refers to the variation in the concentration of solutes in different parts of a solution. To understand the concept thoroughly, let's consider each of the provided options:
1. The same everywhere:
- If the concentration of solutes is the same everywhere in the solution, there is no variation in the concentration. Hence, there is no gradient. A concentration gradient requires differences in concentration.
2. Not the same everywhere:
- If the concentration of solutes is not the same everywhere, there are areas with different concentrations within the solution. This discrepancy in concentration is exactly what a gradient implies. Therefore, we have a concentration gradient when there are variations in concentration.
3. Less than the amount of solvent:
- This option is about the relative amount of solute compared to the solvent. While this might describe a dilute solution, it does not address the existence of a gradient. A gradient is concerned with differences in concentration in different regions rather than the overall amount comparison.
4. Greater than the amount of solvent:
- Similar to the previous option, this talks about the relative amount but focuses on a more solute-rich scenario. Again, this does not describe a gradient but rather the ratio of solute to solvent in the solution.
Out of these options, the correct understanding of a concentration gradient is best described by the statement that the concentration of solutes is "not the same everywhere" within the solution.
Therefore, the correct answer is:
- not the same everywhere.
This aligns perfectly with the concept of a concentration gradient where solute concentration varies from one region to another within the solution.
A concentration gradient refers to the variation in the concentration of solutes in different parts of a solution. To understand the concept thoroughly, let's consider each of the provided options:
1. The same everywhere:
- If the concentration of solutes is the same everywhere in the solution, there is no variation in the concentration. Hence, there is no gradient. A concentration gradient requires differences in concentration.
2. Not the same everywhere:
- If the concentration of solutes is not the same everywhere, there are areas with different concentrations within the solution. This discrepancy in concentration is exactly what a gradient implies. Therefore, we have a concentration gradient when there are variations in concentration.
3. Less than the amount of solvent:
- This option is about the relative amount of solute compared to the solvent. While this might describe a dilute solution, it does not address the existence of a gradient. A gradient is concerned with differences in concentration in different regions rather than the overall amount comparison.
4. Greater than the amount of solvent:
- Similar to the previous option, this talks about the relative amount but focuses on a more solute-rich scenario. Again, this does not describe a gradient but rather the ratio of solute to solvent in the solution.
Out of these options, the correct understanding of a concentration gradient is best described by the statement that the concentration of solutes is "not the same everywhere" within the solution.
Therefore, the correct answer is:
- not the same everywhere.
This aligns perfectly with the concept of a concentration gradient where solute concentration varies from one region to another within the solution.