lim(x->0)(1/(xsin^(- 1)x)-(1-x^2)/(x^2))...

`lim_(x->0)(1/(xsin^(- 1)x)-(1-x^2)/(x^2))`

lim(x->0)(1/(xsin^(- 1)x)-(1-x^2)/(x^2))
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lim(x rarr0)x((tan^(-1)((x+1)/(x+2))-tan^(-1)((x)/(x+2)))=
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If f(x)={(xsin,((1)/(x)),xne0),(0,,x=0):} Then, lim(xrarr0) f(x)
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lim(x to 0) (2^(x) - 1)/(sqrt(1 + x) - 1) =
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Statement-1 : lim(x to 0) (1 - cos x)/(x(2^(x) - 1)) = (1)/(2) log(2)...
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lim(x to 0)[(1/x)-log(1+x)/x^2]
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If alpha = lim(x to 0) (x*2^(x)-x)/(1 - cos x) and beta= lim(x to 0) (...
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lim(xto0)xsin(1/x) is
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দেখাও যে, lim(xrarr0)xsin(1/x)=0
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