Choice A is the correct answer. Multi-step inequalities with distribution require careful order of operations.

1. Distribute: $3(2x) - 3(5) + 4 \leq 25$, giving $6x - 15 + 4 \leq 25$
2. Combine like terms: $6x - 11 \leq 25$
3. Add 11: $6x \leq 36$
4. Divide by 6: $x \leq 4$

?�� Strategic Tip: When distributing, multiply the coefficient by each term inside the parentheses, then combine like terms before isolating the variable.

Choice B is incorrect because it reverses the inequality without justification (we divided by positive 6). Choice C is incorrect because it might result from incorrectly combining -15 and 4 to get -11, then adding to 25 incorrectly. Choice D is incorrect because it combines both wrong value and wrong direction.