I feel pretty good about this question. The key objectives of PCA are to reduce the dimensionality of the data and to identify new meaningful variables that capture the essential information. I'll double-check my understanding, but I think I can nail this one.
Wait, I'm a bit confused. Is PCA just for dimensionality reduction, or does it also involve discovering the dimensionality of the data? I need to review my notes to make sure I understand the full scope of PCA's objectives.
Okay, I've got this. PCA is used to reduce the number of variables in a dataset while retaining as much of the original information as possible. It also helps identify new underlying variables that capture the key patterns in the data. I'm confident I can select the right answer.
Hmm, I'm a bit unsure about the exact objectives here. I know PCA is used for dimensionality reduction, but I can't quite remember if it's also for discovering the dimensionality of the data. I'll have to think this through carefully.
This looks like a straightforward question on the objectives of PCA. I'll focus on recalling the key points about dimensionality reduction and identifying new variables.
I'm going with C. Discovering the dimensionality of the data set is the core of PCA, everything else is just a happy byproduct. Hey, at least it's not as confusing as quantum mechanics, right?
E is the way to go! PCA covers all three key objectives - dimensionality reduction, finding new variables, and determining the dimensionality of the data. Gotta love a one-stop-shop solution!
Definitely option D. PCA is all about reducing dimensionality and finding new underlying variables. The other options are just subsets of the main objectives.
I think the correct objectives of principal component analysis are to reduce the dimensionality of the data set and to identify new meaningful underlying variables.
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