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PATHFINDER-LIMITS-QUESTION BANK
- lim(x to 0) (cos5x-cos7x)/(cosx-cos5x)
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- The value of lim(x to 0) ((e^x-1)log(1+x))/sin^2x is equal to
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- Prove that lim(x to 0) (sqrt(a+x)-sqrta)/x = 1/(2sqrta) ( a ne o)
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- Prove to lim(x to e) (loge x-1)/(x-e) = 1/e
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- lim(x to 1)((x^2-3x+2)/(x^3-4x+3))
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- lim(x to 3) (x-3)/((sqrt(x-2)-sqrt(4-x))
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- lim(x to 0) (e^(x^2) - 1)/sin^2x
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- Find the value lim(x to 0) (e^sinx -1)/(loge (1+x))
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- Prove that lim(x to 0) sinx/(loge (1+x)^(1/2)) = 2
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- Evaluate : underset(x to e)"Lt"(logx-1)/(x-e)
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- underset(x to -a)"Lt" (x^9+a^9)/(x+a) = 9 , then find the value of a.
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- If f is odd function and if Lim(x to 0) f(x) exist. Prove that this li...
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- Find the value of lim(x to 1) (log3 3x)^(logx 3)
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- Find Lim(x to 1^+) (1/(x-1)) = ?
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- Show that underset(x to 0)"Lt" e^(-1/x) does not exits.
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- underset(x to 0)"Lt" (sqrt(cosx)-root3(cosx))/sinx
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- Find the value of lim(x to pi/4) (4sqrt2-(cosx+sinx)^5)/(1-sin2x)
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- Evaluate : lim(x to 0)(xtan2x-2x tanx)/(1-cos2x)^2
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- Evaluate : lim(x to 0) {tan(pi/4+x)}^(1/x)
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- lim(x to 2)(x-sqrt(3x-2))/(x^2-4)
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