oops ahaha didn't read the question properly, thanks for the help xThe question stem says microorganisms include bacteria and viruses, so it can be concluded that both of them are types of microorganisms.
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oops ahaha didn't read the question properly, thanks for the help xThe question stem says microorganisms include bacteria and viruses, so it can be concluded that both of them are types of microorganisms.
Hmm, so in this case, there is a possibility that some personal trainers are gym members + nutritionists but there is a possibility that none of the personal trainers are gym members + nutritionists. I thought we would always assume the worst case possible, which is the latter. What would your advice be?
There is a possibility that some personal trainers are gym members AND nutritionists but I wouldn't necessarily agree with the second part of your statement- there isn't the possibility that none of the personal trainers are gym members AND nutritionists because in UCAT 'not all' is equal to 'some'- it doesn't include zero because it's implying 'some', so there are some personal trainers who are gym members and nutritionistsCould I get a response on this, please? Thanks for everyone's help so far![]()
Yep. Make sure you understand that Not all CANNOT include 0. This has been confirmed by the official UCAT consortium. (Content removed) I agree with your answer. It should be YES.There is a possibility that some personal trainers are gym members AND nutritionists but I wouldn't necessarily agree with the second part of your statement- there isn't the possibility that none of the personal trainers are gym members AND nutritionists because in UCAT 'not all' is equal to 'some'- it doesn't include zero because it's implying 'some', so there are some personal trainers who are gym members and nutritionists
There is a possibility that some personal trainers are gym members AND nutritionists but I wouldn't necessarily agree with the second part of your statement- there isn't the possibility that none of the personal trainers are gym members AND nutritionists because in UCAT 'not all' is equal to 'some'- it doesn't include zero because it's implying 'some', so there are some personal trainers who are gym members and nutritionists
y'all are fantastic, thanksYep. Make sure you understand that Not all CANNOT include 0. This has been confirmed by the official UCAT consortium. (content removed )I agree with your answer. It should be YES.
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for the first one, I would assume having a license=being able to drive independently because it says "to drive a car you need a full UK license" it doesn't state that you need someone say with you- as stated in the case of the provisional licensey'all are fantastic, thanks
and just quickly, for the last yes/no question I got wrong, can we assume that driving independently means you have a full UK license because to drive a car in the first place, you need one? I don't know, I thought you couldn't:
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for the following, would you also have to infer that good attendance is missing as few meetings as possible? Maybe I was being a bit too fussy with what is considered good and should have inferred/assumed that good = more attendance:
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hmm no I think your original answer is correct, "not all" doesn't really apply in this case. Like you said it isn't certain that there are artists who are good at pencil sketching and graffiti. The answer they gave is also reasonable in my opinionhazell noodleboy123 Could I please confirm that the different definition of "not all" does not matter in this case for the third statement shown? Since we cannot verify this is true, the conclusion does not follow. Would the UCAT consortium agree with the reasoning + answers given too?
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hmm no I think your original answer is correct, "not all" doesn't really apply in this case. Like you said it isn't certain that there are artists who are good at pencil sketching and graffiti. The answer they gave is also reasonable in my opinion![]()
I would assume so!Awesome, thanks! So I should expect UCAT to do the same since this is different to the "not all" case?
Just wanted to clarify, not all = some? And some: [1,all)hmm no I think your original answer is correct, "not all" doesn't really apply in this case. Like you said it isn't certain that there are artists who are good at pencil sketching and graffiti. The answer they gave is also reasonable in my opinion![]()
not all= someJust wanted to clarify, not all = some? And some: [1,all)
Does anyone else agree that lifting gas = lighter than air is a bit dodgy?
where does it say in the excerpt that she can study just a difficult subject? I can't assume that can I?
You can assume that when she studies she studies atleast 1 subject (or else she isn't studying lol). If the subject is easy she must also study a difficult exam stated in the stem (3hrs total), and if the subject is difficult she studies 2hrs in total. So you aren't assuming she studies a difficult subject since that is one of the cases.where does it say in the excerpt that she can study just a difficult subject? I can't assume that can I?
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