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![[Post New]](/templates/default/images/icon_minipost_new.gif) 4 Mar 2007 22:44:20 IST
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given that the 4 th tem in expansion of(2+3x/8)10 has the max. numerical value find the range of value of x for which this will be true.
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 5 Mar 2007 14:20:55 IST
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hi, for 4th term to be maximum it shud be greater than the fifth and third terms so third term< fourth term > fifth term using formula for the rth term of binomial expansion and using the two inequalities u get x to be between [28/3 , 128/9]
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 5 Mar 2007 16:10:31 IST
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T 4>T3 10C3 X27X33X x3/83>10C2 X28 X32 x2/82 x>2 now also T4>T2 as done above solving we get x<64/21 2<x<64/21
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nobody is wrong
even a stopped clock is right twice a day |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 6 Mar 2007 12:19:55 IST
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rewrite the exp as T4 is numerically largest then |t4|>|t3| =>|t4/t3| >1 =>{10C3(3x/16)3} / {10c2(3x/16)2} >1 =>on solving 10C2/10C3 <|3x/10| |x|>2 also |t4/t5|> 1 =>10C3/10C4>|3x/10| => |x|<64/21 thus finally x  (-64/21 ,-2)  (2,64/21) i hope its correct plzzzz rate me if it is
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there is no right way 2 do something wrong !!!!!!!! |
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