ExplanationIn first decade: Labour voters increased five-fold, it mean if initial number was x, after first decade voters = 5x.
In second decade: increased five-fold again from 5x, it means after second decade voters= 25x.
Increase in first decade: 5x−x=4x new voters.
Increase in second decade: 25x−5x=20x new voters.
So the increase in voters in second decade is actually five times larger than in the first decade. But the argument says because the fold increase was same (five-fold), the claim that Labour gained more voters in second decade is false. This is wrong: the fold increase being equal doesn’t mean the absolute increase in voters is equal, if the base is larger, five-fold growth yields a much bigger absolute increase.
So the flaw is that the argument talks about fold increase being equal, then concludes number of new voters wasn’t greater in the second decade. But from the data given, the number of new voters was in fact greater in the second decade.
A. Not really about specifying dates; dates are not the flaw here.
B. Yes: the conclusion says the claim
“more voters in second decade than first” is false. But if the data given are true, then 20x (second decade) vs 4x (first) means more voters in second decade, so conclusion cannot be true if data are true.
C. It doe not use irrelevant stats; the stats directly show the opposite.
D. Policy positions irrelevant to this mathematical point.
E. Number of elections is irrelevant; they are talking about number of voters, not election frequency.
Answer: B