Recommended Questions
- lim(x rarr a)(a sin x-x sin a)/(ax^(2)-xa^(2))
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- (lim)(x->0)(s i n a x)/(sinb x)a ,b ,!=0
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- lim (x rarr a) (sin x-sin a) / (xa) = cos a
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- Evaluate the limit: ("lim")(xvec0)(sina x)/(sinb x)
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- lim (x rarr oo) (x ^ (2) (1 + sin ^ (2) x)) / ((x + sin x) ^ (2))
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- lim (x rarr0) (sin ax + bx) / (ax + sin bx)
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- lim (x rarr (pi) / (2)) [sin x] is
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- lim (x rarr0 ^ (+)) {lim (n rarr oo) ([1 ^ (2) (sin x) ^ (x)] + [2 ^ (...
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- lim(x rarr0)(sin(sin x)-sin x)/(ax^(3)+bx^(5)+c)=-(1)/(12) then
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