`lim_(x->1)(x-1)/sin(x-1)`

lim_(x rarr1)(x-1)/(sin(x-1))

lim_(x rarr1)(x-1)/(sin(x-1))

lim_(x rarr1)(x-1)/(sin(x-1))

The largets value of non negative integer for which lim_(x->1){(-a x+sin(x-1)+a]1-sqrt(x))/(x+sin(x-1)-1)}^((1-x)/(1-sqrt(x)))=1/4

The largets value of non negative integer for which lim_(x->1){(-a x+sin(x-1)+a)/(x+sin(x-1)-1)}^((1-x)/(1-sqrt(x)))=1/4

The largets value of non negative integer for which lim_(x->1){(-a x+sin(x-1)+a)/(x+sin(x-1)-1)}^((1-x)/(1-sqrt(x)))=1/4

The largets value of non negative integer for which lim_(x->1){(-a x+sin(x-1)+a)/(x+sin(x-1)-1)}^((1-x)/(1-sqrt(x)))=1/4

The largest value of non negative integer a for which lim_(x->1){(-a x+sin(x-1)+a]/(x+sin(x-1)-1)}^((1-x)/(1-sqrt(x)))=1/4

lim_(x rarr1)[(x-1)/(sin(x-1))+cos(x-1)]

Prove : underset(xrarr0)"lim"(tan^(-1)x-x)/(sin^(-1)x)=1