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`lim_( x -> -oo ) 1/x = 0`

lim_(x rarr oo)(1)/(x)=0

lim_(x rarr oo)(1)/(x)

lim_(x rarr oo)(1)/(x)

To show lim_( x to 0) "x sin" 1/x =0 .

lim_(x rarr oo)x sin(1/x)=

Lim_(x->oo) (2x - 1)/(x + 2)

lim_(x rarr oo)(x-1)/(x)

Lim_( x -> oo ) a^x = --- (if 0 < a < 1 )

lf lim_(x to 0) (sin x)/( tan 3x) =a, lim_( x to oo) (sinx)/x =b , lim_( x to oo)( log x)/x = c then value of a + b + c is

lim_(x rarr oo)(1)/(x^(2))