grehelpme Posted March 18, 2017 Share Posted March 18, 2017 Hi, Can someone please help me solve this using numbers. For all numbers K, k* = 1/k Quantity A ((K + 2)*)* Quantity B (1/K+2)* The correct Answer is C. I'm confused as to what the question is saying. I tried to solve it by plugging in 2 for K. For all numbers 2, 2* = 1/2 Quantity A: ((2+2)*)* = ((4)*)* = 4 * 1/2 = 2 * 1/2 = 1 Can someone please advise me with what I'm doing wrong. Quote Link to comment Share on other sites More sharing options...
grenyc999 Posted April 1, 2017 Share Posted April 1, 2017 Hi grehelpme, GRE loves to ask these types of questions and the good news is these are very difficult to solve. For this problem, k* = 1/k. so, (K+2)* = 1/(K+2) . => ((K+2)*)* = (1/(K+2))* which is same as quantity B. If you want to solve it using an example, Let's say K=2, then Quantity A: ((2+2)*)* = ((4)*)* = (1/4)* = 4 Quantity B: (1/2+2)* = (1/4)* = 4 Quote Link to comment Share on other sites More sharing options...
rajghosh95 Posted April 19, 2017 Share Posted April 19, 2017 Hi, Can someone please help me solve this using numbers. For all numbers K, k* = 1/k Quantity A ((K + 2)*)* Quantity B (1/K+2)* The correct Answer is C. I'm confused as to what the question is saying. I tried to solve it by plugging in 2 for K. For all numbers 2, 2* = 1/2 Quantity A: ((2+2)*)* = ((4)*)* = 4 * 1/2 = 2 * 1/2 = 1 Can someone please advise me with what I'm doing wrong. The question is very simple...any number k* will be equal to its reciprocal. Just plug in various values for k. First try 2, then 0, then a negative number.... The answer will be C in every case... Thank u :) Quote Link to comment Share on other sites More sharing options...
Corey Posted November 10, 2017 Share Posted November 10, 2017 Yeah, I think the key to this question is rewriting Quantity A, because ((k+2)*)* = (1/(k+2))*. That way, you can see that the two quantities are equal. Quote Link to comment Share on other sites More sharing options...
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