Step 1: Represent relationships.
Let Mark’s age = \( M \). Then Henderson’s age = \( M + 3 \). Alisa’s age = \( M + 9 \).
Step 2: Use given condition.
Alisa is at least 33: \[ M + 9 \geq 33 \quad \Rightarrow \quad M \geq 24 \] So Henderson = \( M + 3 \geq 27 \).
Step 3: Check options.
- (1) 21: Too small, not possible.
- (2) 24: Too small, not possible.
- (3) 26: Possible if \( M = 23 \), but then Alisa = 32 (<33), so not valid.
- (4) 27: Possible, \( M = 24 \), Alisa = 33, valid.
- (5) 29: Possible, \( M = 26 \), Alisa = 35, valid.
- (6) 35: Possible only if \( M = 32 \), Alisa = 41, valid too.
So valid answers are 27, 29, and 35.
Consider the following statements: Statement I: \( 5 + 8 = 12 \) or 11 is a prime. Statement II: Sun is a planet or 9 is a prime.
Which of the following is true?