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HIMALAYA PUBLICATION-LIMITS, CONTINUITY AND DIFFERENTIABILITY-QUESTION BANK
- lim(x rarr oo)((x)/(1+x))^(x) =
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- lim(x rarr 0) (a^(x)-1)/(sqrt(1+x) -1) =
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- If a,b, c, d are positive, then lim(x rarr oo) (1 + 1/(a+bx))^(c+dx)=
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- lim(x rarr 0) ((1+tanx)/(1+sin x))^(cosec x) =
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- lim(x rarr 00) ((2+x)^(30)(4+x)^(7))/((2-x)^(37)) =
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- lim(x rarr 0) [(10^(x)-2^(x)-5^(x)+1)/(x . tan x)] =
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- lim(n rarr oo) (3.2^(n+1) - 4.5^(n+1))/(5.2^(n) + 7.5^(n)) =
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- If lim(x rarr 0) (1 + px)^(q/x) = e^(4), where p,q in N, then
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- lim(x rarr 0) (sin x + log (1-x))/x^(2) =
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- Let f(x) = {(1+x, x gt 0),(x, x le 0):} . Lim(x rarr 0) f(x) =
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- lim(h rarr 0) (sqrt(x+h) - sqrtx)/h =
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- The values of a and b so that lim(x rarr oo) [(x^(2)+1)/(x+1) - ax-b] ...
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- lim(x rarr 2) (sqrt(x-2) + sqrtx - sqrt2)/(sqrt(x^(2)-4)) =
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- lim(x rarr pi//3) (2 sin (x-pi//3))/(1-2 cos x) equals :
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- Let f(x) = 4x^(9)-3x^(8)+2x^(7)+x^(3)+x^(2)-4, then lim(h rarr 0) (f(1...
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- Let f(x) = {{:(x (sin 1//x + sin (1//x^(2))),,x ne 0),(0,,x = 0):} The...
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- If lim(x rarr -a) (x^(9)+a^(9))/(x+a) = 9, then a =
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- lim(x rarr oo) [sqrt(x+sqrt(x + sqrt (x-)) sqrtx]=
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- lim(x rarr 1) (log(e)x)/(x-1) equals :
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- If f be a function such that f(9) = 9 and f'(9) = 3, then : lim(x ra...
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