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C0/1 + C1/2 + C2/3+.....+Cn/n+1 =
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Let (1+x)^10 =
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C1 + 2C2 + 3C3 + 4C4 +.....nCn =
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C0Cr + C1Cr+1 + C2Cr+2+....Cn-rCn =
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If X + Y = 1, Then
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If (1+x-2x^2)^6 = 1 + A1x + A^2x^2+.....+a12x^1, Then
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C0 - C1 + C2 - C3 +........+(-1)nCn Is Equal To
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In The Expansion Of (x-1/x)^6, The Constant Term Is
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The Coefficient Of 1/x In The Expansion Of (1+x)^n
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The Coefficient Of X^53 In The Following Expansion
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The Ratio Of The Coefficient Of Terms X^n-r A^r And X^r A^n-r In The Binomial Expansion Of
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If The Third Term In The Binomial Expansion Of (1+x)^m Is
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R^th Term In The Expansion Of (a + 2x)^n Is
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The Coefficient Of X^5 In The Expansion Of
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The Coefficient Of The Term Independent Of X In The Expansion Of
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If X^4 Occurs In The R^th Term In The Expansion Of
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The Term Independent Of X In The Expansion Of
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The Largest Term In The Expansion Of (4+2x)*^49 Where X = 1/3 Is
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If The Coefficient Of 4th Term In The Expansion Of
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The Ninth Term In The Expansion Of
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The Middle Term In The Expansion Of
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Thw Sum Of The Coefficients In The Expansion Of
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If A And B Are The Coefficients Of X^n In The Expansion Of
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