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VMC MODULES ENGLISH-BINOMIAL THEOREM-LEVEL 2
- If |x|<1, then find the coefficient of x^n in the expansion of (1+2x+3...
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- ""^(15)C(0)*""^(5)C(5)+""^(15)C(1)*""^(5)C(4)+""^(15)C(2)*""^(5)C(3)+"...
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- The value of underset(r=1)overset(n)sum(-1)^(r+1)(.^(n)C(r))/(r+1) is ...
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- The sum of the series underset(r=1)overset(n)sum(-1)^(r-1)..^(n)C(r)(a...
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- Find the sum 2C0+(2^3)/2C1+(2^3)/3C2+(2^4)/4C3++(2^(11))/(11)C(10)dot
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- The sum to (n+1) terms of the series C0/2-C1/3+C2/4-C3/5+......=
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- If (1+x)^(n)=C(0)+C(1)x+…..+C(n)x^(n), then (C(1))/(C(0))+(2C(2))/(C(1...
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- sum(r=0)^(n)(""^(n)C(r))/(r+2) is equal to :
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- If .^(47)C(4)+underset(r=1)overset(5)(sum).^(52-r)C(3) is equal to
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- sum(r=0)^m .^(n+r)Cn is equal to
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- Evaluate sum(i=0)^(n)sum(j=0)^(n) ""^(n)C(j) *""^(j)C(i), ile j .
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- sum(r=0)^(n)((r+2)/(r+1))*""^(n)C(r) is equal to :
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- The expression (""^(10)C(0))^(2)-(""^(10)C(1))^(2)+(""^(10)C(2))^(2)...
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- If C(0),C(1), C(2),...,C(n) denote the cefficients in the expansion...
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- If (1 + x)^(n) = C(0) + C(1) x + C(2) x^(2) +…+ C(n) x^(n) , find the...
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- If (1 + x)^(n) = C(0) + C(1) x + C(2) x^(2) +…+ C(n) x^(n) , find the...
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- If (1+x)^(n)=C(0)+C(1)x+C(2)x^(2)+….+C(n)x^(n), then the value of sums...
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- If (1+x)^(n)=C(0)+C(1)x+C(2)x^(2)+….+C(n)x^(n), then the value of sums...
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- Find the value of underset(0leiltjlen)(sumsum)(.^(n)C(i)+.^(n)C(j)).
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- If n is a positive integer and C(k)=""^(n)C(k), then the value of sum(...
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