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AAKASH SERIES-EXPONENTIAL SERIES -EXERCISE - II (A) (CLASS WORK)
- (1+(2^2)/(2!)+(2^4)/(3!)+(2^6)/(4!)+.....oo)/(1+(1)/(2!)+(2)/(3!)+(2^2...
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- 1 + (1+2)/(2!) + (1+2+3)/(3!) + (1+2+3+4)/(4!) + ......oo
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- 1+ 1/(2!)+2/(3!)+4/(2!)+ .... oo =
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- (1.3)/(1!) +(2.4)/(2!)+(3.5)/(3!) + (4.6)/(4!) + .......oo = .......
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- (1^(2).2^2)/(1!) +(2^(2).3^2)/(2!) + (3^(2).4^2)/(3!) + .....oo =
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- Assertion (A) : The value of (2)/(1!) +6/(2!)+(12)/(3!) +(20)/(4!) + ....
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- Which of the following statement is true Statement - I Coefficient o...
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- sum(n=1)^(oo) n^2/((n+1))
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- sum(n=1)^(oo)(2 n^2+n+1)/((n!)) =
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- sum(n=1)^(oo) 1/(k!) (sum(n=1)^(k)2^(n-1))=
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- Match the following . {:("List - I ","List - II"),((1)(1.3)/(1)+(2....
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- If 1 +1/(2!) + (1.3) /(4!) + (13.5)/(6!) + ......oo = l 1+(2)/(2!) +...
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- 1+(2x)/(1!) +(3x^2)/(2!) +(4x^3)/(3!) +.......oo =
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- 1+(1+2)/(2!) +(1+2 +2^2)/(3!) + .......oo =
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- If n is odd, then Coefficient of x^n in (1+ (x^2)/(2!) +x^4/(4!) + ......
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- Cofficient of x^4 in 1+(1+x+x^2)/(1!) +((1+x+x^2)^2)/(2!) +((1+x+x^2...
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- If |x| lt 1, Coefficient of x^3 in 1/(e^x (1+x)) is
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- Coefficient of x^(10) in the expansion of (2+3x)e^(-x) is
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- If e^(ax) +e^(-bx) = p0 +p1x +p2x^2 + ....oo then (p0 , p1,p2) =
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- The coeffiecient of x^n in the expansion of (e^(7x) +e^x)/(e^(3x)) is
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