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EXPONENTIAL AND LOGARITHMIC SERIES
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OBJECTIVE RD SHARMA ENGLISH-EXPONENTIAL AND LOGARITHMIC SERIES-Section I - Solved Mcqs
- If y=-{x^(3)+(x^(6))/(2)+(x^(9))/(3)+….} then
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- Find the following sum : (1)/(n!) + (1)/(2!(n-2)!) + (1)/(4!(n-4)!)+...
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- The sum of the series Sigma(oo)^(n=0) (n^(2)-n+1)/(n!) is
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- The sum of the series (2)/(1!) + (4)/(3!) + (6)/(5!) + ……. "to" oo ...
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- The coefficient of x^(10) in the expansion o f10^(x) in ascending powe...
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- In the expansion of (e^(x)-1-x)/(x^(2)) is ascending powers of x the f...
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- In the expansion of log(10)(1-x),|x|lt1 the coefficient of x^(n) is
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- Sum of series 9/(1!)+19/(2!)+35/(3!)+57/(4!)+... (A) 7e-3 (B) 12e-5...
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- The constant term in the expansion of (3^(x)-2^(x))/(x^(2)) is
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- Sigma(n=1)^(oo) (x^(2n))/(2n-1) is equal to
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- Then sum of the series 1+(1+3)/(2!)x+(1+3+5)/(3!)x^(2)+(1+3+5+7)/(4...
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- 1/(e^(3x))(e^x+e^(5x))=a0+a1x+a2x^2+........=>2a1+2^3a3+2^5a5+......=
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- Let S=x-(x^(3))/(3!)+(x^(5))/(5!)… and C=1-(x^(2))/(2!)+(x^(4))/(4!) T...
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- The sum of series 2/(3!)+4/(5!)+6/(7!)+...........oo is :
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- The sum of the series S=Sigma(n=1)^(infty)(1)/(n-1)! is
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- The sum of the series loge(3)+(loge(3))^3/(3!)+(loge(3))^5/(5!)+....+ ...
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- The value of 1+(log(e)x)+(log(e)x)^(2)/(2!)+(log(e)x)^(3)/(3!)+…inft...
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- (1+3)loge3+(1+3^2)/(2!)(loge3)^2+(1+3^3)/(3!)(loge 3)^3+....oo= (a)28...
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- If agt0 and x in R, then 1+(xlog(e)a)+(x^(2))/(2!)(log(e)a)^(2)+(x^(...
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- (2)/(2!)+(2+4)/(3!)+(2+4+6)/(4!)+….infty is equal to
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