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This is rather iffy. We don’t know if there are other vehicles other than cars and vans so I would be inclined to say yours is more correct.so for the second conclusion I put no is does not follow, but I got it wrong.
Should I assume with these type of syllogyms that there are no other type of vehicles? what is there were red motor bikes?
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thats what i thought. but this question comes from the official ucat question banks ucatboy can i get your input please?This is rather iffy. We don’t know if there are other vehicles other than cars and vans so I would be inclined to say yours is more correct.
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I think I can correct your misunderstanding. The statement is asking if a given math proof fits either 'diagram' or 'not employ colours'. Since a math proof without colours can still be considered a diagram, it fits the 'diagram' condition and the statement is still correct. If a math proof doesn't employ colours and is not a diagram then it fits the 'does not employ colours' condition and is still correct. For these types of statements, I would think of it as a case of "if it fits the condition". So the answer would be a YES.We know that if a math proof employs colours, it must be a diagram. However, there is also a possibility that even if a math proof doesn't employ colours, it could be a diagram. Hence, for the second statement, I put No, because a math proof can be a diagram with colours or without colours. Does this make sense or am I interpreting it wrong? Thanks!
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Oh I believe I misinterpreted the question and as you said, it's about 'fitting the condition'. So technically, this statement fits the condition that math diagrams can be non-coloured or they can be a diagram with colour?I think I can correct your misunderstanding. The statement is asking if a given math proof fits either 'diagram' or 'not employ colours'. Since a math proof without colours can still be considered a diagram, it fits the 'diagram' condition and the statement is still correct. If a math proof doesn't employ colours and is not a diagram then it fits the 'does not employ colours' condition and is still correct. For these types of statements, I would think of it as a case of "if it fits the condition". So the answer would be a YES.
I think for these types, if it takes a long time to solve, you can skip (and come back later) or just be very careful and focused in reading the options and what the shapes represent.hey, was wondering if anyone knows a time efficient strategy for these types of Venn diagrams ?
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I don't know how correct the Pearson definitions are, considering they contradict themselves in the Mocks and Question Banks. I was going to reply to your previous post about the 'either' case but realised that Pearson's definitions don't line up with my explanation. However, going through the mocks and question banks, I'm sure that their definitions are not entirely correct. For example, Pearson stated that 'either' was exclusively one or the other, however, in mock C:According to Pearson's definition of some "more than one but less than all", wouldn't this statement be 'No' because we only know that THIS meal is nutritious etc. We don't know about other meals and since this is just ONE meal, this doesn't include some?
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Also, for the statement below, doesn't it imply that 'some nutritious things which are good for you are NOT meals'? We don't know if ALL nutritious things are meals or not. It could be that ALL nutritious things = meals, thus this statement would also be 'No'?
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If we don't take the UCAT definitions into account, I believe these above answers in the images would be correct. But considering Pearson's definitions, I think I am correct? Any views on this will really be appreciated!
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Yeah, I am really confused since it's very contradictory! So you're saying some includes 'one', because this is directly from the pearson website:I don't know how correct the Pearson definitions are, considering they contradict themselves in the Mocks and Question Banks. I was going to reply to your previous post about the 'either' case but realised that Pearson's definitions don't line up with my explanation. However, going through the mocks and question banks, I'm sure that their definitions are not entirely correct. For example, Pearson stated that 'either' was exclusively one or the other, however, in mock C:
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Statement 3 won't be correct according to Pearson's definitions. However, the answers say otherwise.
Similarly in the DM Question Bank, Pearson's definition for 'some' would not be true for Statement 1, since it is only one example, however this is not the case:
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AS we can see, UCAT definitions are contradictory to their question banks and mocks. However, since the mocks and question banks were recently refurbished and updated to a higher standard, I'd say they are more correct. And come on, 'some' clearly includes even one example in our modern language.
Hope this helps! I'll answer specifically in regards to the question you posted a little later.
Yeah...well literally in the Question Bank they contradicted this, LOL. (The useful and trendy product question). The premise stated that there existed a useful and trendy product and it is substandard. The first statement proceeded to say 'some substandard products are useful and trendy'. We only know ONE exists and so according to the Pearson definition, this would be wrong, however, this is clearly not the case as in the screenshot I sent, it said "YES".Yeah, I am really confused since it's very contradictory! So you're saying some includes 'one', because this is directly from the pearson website:
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But thanks for the screenshots and info!
I have emailed them, and I am still skeptical about saying "some" is correct if there's only 'one'. I'll have to wait for their replyYeah...well literally in the Question Bank they contradicted this, LOL. (The useful and trendy product question). The premise stated that there existed a useful and trendy product and it is substandard. The first statement proceeded to say 'some substandard products are useful and trendy'. We only know ONE exists and so according to the Pearson definition, this would be wrong, however, this is clearly not the case as in the screenshot I sent, it said "YES".
I'm more inclined to say the Question Banks would be correct as opposed to the definitions, as these have been updated very recently.
TL;DR: "Some" will still be correct only if there is one.
I mean, I'm not really sceptical since why on earth would "some" arbitrarily mean "more than one but less than all" - that straight up doesn't make sense on why the line is drawn there.I have emailed them, and I am still skeptical about saying "some" is correct if there's only 'one'. I'll have to wait for their reply
Yeah I understand what you mean and I definitely agree with you, but we're in the UCAT world where we need to and the question banks really should, follow the definition they've given on the websiteI mean, I'm not really sceptical since why on earth would "some" arbitrarily mean "more than one but less than all" - that straight up doesn't make sense on why the line is drawn there.
Yeah, but their definition for “either” is also incorrect. So who knows what flaws could occur for their other definitions.Yeah I understand what you mean and I definitely agree with you, but we're in the UCAT world where we need to and the question banks really should, follow the definition they've given on the website![]()