Answer:
(c) Skewed to the left
Explanation:
To describe the distribution of the data determine the mean, median and mode.
The provided data arranged in ascending order is:
{69, 92, 97, 98, 100, 104, 111, 114, 121, 135, 135, 136, 138, 189}

- Median: As the number of observations is even the median of the data will be the mean of the middle two values, when the data is arranged in ascending order.

- Mode of the data is the value with the highest frequency.
The value 135 has the highest frequency of 2.

So Mean < Mode and Median < Mode.
For a distribution that is skewed to the left the mean and median is less than the mode of the data.
Thus, the data is left-skewed.