To determine the likelihood of picking a white ball, we need to consider the number of white balls and the total number of balls in the jar.
There are 3 white balls and a total of 25 balls in the jar.
The probability of picking a white ball can be calculated as follows:
\[ \text{Probability of picking a white ball} = \frac{\text{Number of white balls}}{\text{Total number of balls}} = \frac{3}{25} \]
This probability is approximately 0.12 or 12%.
Given this probability, we can assess the likelihood of picking a white ball:
- Impossible would mean that there are no white balls, which is not the case here.
- Very unlikely would generally indicate a probability very close to 0.
- Likely suggests a high probability (greater than 50%).
- Less likely than not suggests a probability less than 50% but still possible.
Since the probability of picking a white ball (12%) is less than 50%, but not impossible, the best description of the likelihood of randomly picking a white ball is "less likely than not."