Hi Karanrev,I see exactly where this is coming from. You're reading D's mention of "the
math portions of standardized tests" as a
narrowing - as if D only helps a tiny slice of the situation and therefore can't fully support the conclusion. That instinct (be suspicious of an answer that's too narrow) is a good one in general, but here it's pointing the wrong way.
Look at what the conclusion is actually about. The governor is worried about one specific thing:
math scores in State X have been
declining, and his plan will
reverse that trend. The conclusion is math-specific. So the ideal premise is one that connects computers specifically to
better math performance - not to "education" broadly.
That's why D's specificity is a
strength, not a weakness:
- D says computer users "score more highly on the
math portions of standardized tests."
- Those math scores are exactly the thing the governor says is falling.
- So D bridges the gap cleanly: computers - higher math scores - trend reverses.
Compare it to
C, which says computer users get higher test scores
in general. C is broader, and that breadth is precisely its problem - higher overall scores could come entirely from reading or science while math keeps sliding. C leaves the math gap open; D closes it.
Quick word-play check to lock this in. Keep the argument identical and just turn one knob in D:
- If D said "score higher on the
reading portions" - does it support a
math conclusion? No.
- If D said "score higher on tests
in general" - that's just C, weaker.
- With "
math portions" - it matches the conclusion word-for-word.
So "standardized tests" isn't restricting D to some irrelevant corner - it's the very measure the governor's claim lives on. Matching the scope of the conclusion is what makes an answer strong, and D matches it exactly.
Answer: DKaranrev
Option D mentions a increase in certain segment that is standardized test rather than in general so it shouldn't be the right answer