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Title: ONE REAL SOLUTION Post by karan on Sep 4th, 2008, 3:15am 18 = ((1 + x)^18/x) 17 = ((1 + x)^17/x) Subtract => 1=1+x but x can't be zero Hence, no soln. (the soln. given in the problem is also incorrect) |
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Title: Re: ONE REAL SOLUTION Post by towr on Sep 4th, 2008, 6:04am How do you come by 1=1+x? ((1 + x)^18/x) = (1 + x) (1 + x)^17/x So, subtracting the second equation from the first yield 1 = (1 + x)^17 |
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Title: Re: ONE REAL SOLUTION Post by karan on Sep 4th, 2008, 8:07am same thing, 1=(1+x)^17 is same as 1=1+x |
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Title: Re: ONE REAL SOLUTION Post by Grimbal on Sep 4th, 2008, 9:51am Anyway, plotting the function ((1+x)^18)/x shows a minimum of 47.56 at x=1/17. |
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Title: Re: ONE REAL SOLUTION Post by 1337b4k4 on Sep 4th, 2008, 12:11pm You can also divide one by the other to get 18/17 = 1+x, a contradiction. |
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