Find the value of (1−122)(1−133)(1−142)(1−152)........(1−192)(1−1102)
A
512
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B
12
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C
1120
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D
710
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Solution
The correct option is A1120 Given expression can be expanded as (1−14)(1−19)(1−116)(1−125)............(1−181)(1−1100) =3141×821981×15512551×243136121×48414971 =637164161×80518191×991110020=1120