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Let P(n) Be A Statement And Let P(n) = P(n+1) For All Natural Numbers N, Then P(n) Is True
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If The Sum Of The Coefficients In The Expansion Of (alpha X^2 - 2x + 1)^35 Is Equal To
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C1/C0 + 2 C2/C1 + 3 C3/C2 +....+ 15 C15/C14 =
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The Term Independent Of Y In The Expansion Of
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Two Middle Terms In The Expansion Of (x-1/x)^11 Are
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If (1-3x)^1/2 + (1-x)^5/3/under Root 4 - X Is Approximately Equal To A + Bx For Small Values Of X, Then (a,b) =
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If P(n) = 2 + 4 + 6 +.....+ 2n, N Epsilon N, Then
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X(x^n-1 - Na^n-1) + A^n(n-1) Is Divisible By (x - A)^2 For
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The Coefficient Of X^n In The Expansion Of 1/(1-x)(3-x) Is
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If N Is Even Positive Integer, Then The Condition That The Greatest Term In The Expansion Of
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The Value Of The Natural Numbers N Such That The Inequality
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The Term Independent Of X In (under Root X - 2/x)^18 Is
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Middle Term In The Expansion Of (1+ 3x + 3x^2 + X^3)^6 Is
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The Coefficient Of X In The Expansion Of [under Root 1+x^2 - X ]-1 In Ascending Powers Of X, When
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The Approximate Value Of (1.0002)^3000 Is
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In The Expansion Of (1+x)^n The Coefficient Of P^th And (p+1)th Terms Are Respectively P And Q. Then P+q =
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1+1/4 + 1.3/4.8 + 1.3.5/4.8.12 +......=
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The Term Independent Of X In The Expansion Of
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In The Expansion Of (x+a)^n, The Sum Of Odd Terms Is P And Sum Of Even Terms Is Q, Then The Value Of (p^2 -Q^2) Will Be
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If X^2r Occurs In (x+2/x^2)^n, Then N-2r Must Be Of The Form
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