lim(x->-1) (cos2-cos2x)/(x^2-|x|)=...

`lim_(x->-1) (cos2-cos2x)/(x^2-|x|)=`

lim(x->-1) (cos2-cos2x)/(x^2-|x|)=
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Evaluate: ("lim")(xvec0)(1-cos2x)/(x^2)
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lim(x rarr-1)(cos2-cos2x)/(x^(2)-|x|)=
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lim(x rarr0)((1-cos2x)sin5x)/(x^(2)sin3x)
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If f(x)=cos x backslash cos2x backslash cos2^(2)backslash x backslash ...
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lim(x rarr0)(sqrt(1-cos2x))/(sqrt(2)x)
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lim(x rarr1)(sqrt(1-cos2(x-1)))/(x-1)
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निकालें lim(xto0)(1-cos2x)/(x^(2))
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The value of lim(x rarr0)(1-cos2x sec3x)/(x^(2)) is
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