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AAKASH SERIES-LOGARITHMIC SERIES -EXERCISE - II(A) (CLASS WORK)
- The 3^(rd), 4^(th), 5^(th) terms in the expansion of log(e )2 are resp...
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- sum(n=1)^(oo)(1)/(2n(2n+1))=
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- -2[(1)/(8)+(1)/(64)+(1)/(384)+…..oo]=
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- If |x| lt 1 then coefficient of x^(n) in log(10)(1-x) is
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- log(1+x+x^(2)+...oo)=
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- (2)/(1).(1)/(3)+(3)/(2).(1)/(9)+(4)/(3).(1)/(27)+(5)/(4).(1)/(81)+…oo=
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- (sqrt(2)-1)/(sqrt(2))+(3-2sqrt(2))/(4)+(5sqrt(2)-7)/(6sqrt(2))+……oo=
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- Assertion (A) : If x+(x^(2))/(2)+(x^(3))/(3)+………oo=log((7)/(6)) then...
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- If f(x)=(1)/(x+1)+(1)/(2(x+1)^(2))+(1)/(3(x+1)^(3))+…(x gt 1) and f(1...
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- y=2x^(2)-1, then (1)/(x^(2))+(1)/(2x^(4))+(1)/(3x^(6))+…….oo
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- If |a| lt 1, b = sum(k=1)^(oo) (a^(k))/(k) rArr a=
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- If xgt0 then (x-1)/(x+1)+(1)/(2)(x^(2)-1)/((x+1)^(2))+(1)/(3)(x^(3)-1)...
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- Statement-I : ((x-y)/(x))+(1)/(2)((x-y)/(x))^(2)+(1)/(3)((x-y)/(x))^...
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- Statement-I : log(1+x+x^(2)+…)=x+(x^(2))/(2)+(x^(3))/(3)+(x^(4))/(4)...
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- Observe the following lists {:("List-I","List-II"),((A) 1-(1)/(2)+(...
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- (1)/(4)+(1)/(3)((1)/(4))^(3)+(1)/(5)((1)/(4))^(5)+…..oo=…….
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- 1+(1)/(3.2^(2))+(1)/(5.2^(4))+(1)/(7.2^(6))+....=
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- If y+(y^(3))/(3)+(y^(5))/(5)+…oo=2[x+(x^(3))/(5)+(x^(5))/(5)+…oo] then
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- sin2theta+(1)/(3)sin^(3)2theta+(1)/(5)sin^(5)2theta+....=
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- If 0 lt y lt 2^(1//3) and x(y^(3)-1)=1 then (2)/(x)+(2)/(3x^(3))+(2)...
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