If the 6th term in the expansion of (32+x3)n when x=3 is numerically greatest then the possible integral values of n can be
A
11
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B
12
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C
13
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D
14
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Solution
The correct options are B 12 C 13 D 14 Substituting x=3 we get (32+1)n =(32)n(1+23)n For numerically greatest term, (1+n)231+23>5 Or (1+n).25>5 Or (1+n)>252 Or n>232 Hence n>11.5