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AAKASH SERIES-BINOMIAL THEOREM-PRACTICE EXERCISE
- C0 + (C1)/(2) + (C2)/(2^2) + (C3)/(2^3)+…..+(Cn)/(2^n)=
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- ""^11C0 + ""^11C1 + ""^11C2 + ……+ ""^11C5 =
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- C0^2 + C1^2 + C2^2 - ………-C15^2 =
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- 1/2.""^10C0 -""^10C1 +2.""^10C2 - 2^2.""^10C3+…..+2^9. ""^10C10 =
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- ""^(2n +1)C0^2 -""^(2n+1)C1^2 + ""^(2n+1)C2^2 -…….- ""^(2n+1)C(2n+1)^2...
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- Prove that following i) 2.C(0)+5.C(1)+8.C(2)+…..+(3n+2)C(n)=(3n+4).2...
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- ""^20C0 + ""^20C1 + ""^20C2+…….+""^20C10 =
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- C1 + 2. C2 + 3. C3 + …... + n. Cn=
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- If ar is the coefficient of x^r in the expansion of (1+x)^n then a1/a0...
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- If (1+x)^n = C0 + C1 x+ C2 x^2 + ….....+ Cn x^n, then C0+2. C1 +3. C...
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- 1.""^20C1 - 2.""^20C2 + 3.""^20C3 - …..-20.""^20C20 =
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- (1+x+x^2 + ……+x^p)^n = a0 + a1x + a2 x^2 + ….+a(np) x^(np) rArr a1 + 2...
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- C1 + 4.C2 +7.C3 +…….+(3n-2).Cn=
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- sum(r=1)^(n) (-1)^(r-1) ""^nCr(a - r) =
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- 2.C0 + (2^2)/(2).C1 + (2^3)/(3).C2 + ……+(2^11)/(11).C10 =
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- ""^11C0^2 - ""^11C1^2 + ""^11C2^2 - ""^11C3^2 + ……- "^11C11^2 =
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- (C0)/(1) + (C2)/(3) + (C4)/(5) + ……+(C16)/(17) =
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- (C1)/(2) + (C3)/(4) + …….+(C15)/(16)=
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- The coefficient of x^3 in (1-4x)^(1//2) is
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- The range of x for which the expansion of (1-3/x)^(-3//4) is valid is
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