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| Manhattan CAT5, need clarification from Instructors |
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nagm
Guest
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OOPS correct explaination is giveb below
My thinking: Say first term is 3 This is a Geometric Progression 3, 9, 27, 81, ........., 3**(n-1) Ratio of 2nd to last term is 3**10 so (3**(n-1))/(3**2) = 3**10 that gives me n=13 The correct answer should be D |
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| Manhattan CAT5, need clarification from Instructors |
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viksnme
Guest
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Hi nagm, if you consider statement 2, solving that gives us 2 unknowns, the first term and the number of terms. If the first term were given, we could have solved for the 4th term. You have assumed the series starts with 3 but statement 2 does not specify that, hence, it is insufficient. If the second last term is 3**10, last term is 3**11. Let 'a' be the first term, hence using the formula- Tn=a*R**(n-1) = 3**11 = a * 3**n hence we need either a or n to solve for T4. |
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| Re: Manhattan CAT5, need clarification from Instructors |
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Ron Purewal
MGMAT STAFF
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the problem is here. you're misinterpreting the phrase 'second to last term'; apparently, you interpreted this as if it means 'the RATIO of the second term to the last term'. unfortunately, that's not what it means: 'second to last' is an (idiomatic) expression that means 'the term before the last term'. in other words, if there are N terms in the sequence, then 'the second to last term' is the (N-1)th term. we should have hyphenated that phrase, though: it should read 'second-to-last'. that edit would make it more clear that we're talking about just one term - the one that comes before the last one. |
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