I'm just gonna go with C and hope the test gods are feeling generous today. If not, I'll blame the variance or something. That's what all the cool statisticians do, right?
Aw, snap! D is the way to go, my friends. There's no way we can make any conclusions with this measly data set. Clearly, the test designers are trying to trick us!
You know, I'm feeling a bit like a statistician today. I think I'll go with C, but I might just flip a coin if I'm feeling indecisive. That's how real statisticians do it, right?
Hmm, I'm not sure about this one. The question mentions 'class score distribution', so doesn't that imply the data is normally distributed? I'd go with B, just to be safe.
Option C seems like the obvious choice here. The F-test is designed to compare variances, so if the test is significant, the variances must be different. Easy peasy!
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