To determine how many times the spinner will land on the letter B, we need to calculate the probability of landing on B based on the spinner's sections.
The spinner is divided into 9 equal sections:
- A: 2 sections
- B: 3 sections
- C: 3 sections
- D: 1 section
The total sections add up to 9.
The probability of landing on B in a single spin is:
\[ P(B) = \frac{\text{Number of B sections}}{\text{Total sections}} = \frac{3}{9} = \frac{1}{3} \]
If the spinner is spun 198 times, we can predict the number of times it will land on B by multiplying the total spins by the probability:
\[ \text{Expected number of B} = 198 \times P(B) = 198 \times \frac{1}{3} = 66 \]
Thus, the spinner will land on the letter B approximately 66 times.
The correct response is: 66 times.