`(lim)_(x->0)xsecx`

lim_(x->0)tanx/x

lim_(x->0) xlog x

Evaluate the following : lim_(x to 0)xsecx

lim_(x->0)|sinx|/x

lim_(xto0)[x]

What is lim_(x to 0)xsecx ?

Evaluate the following limits in Exercise 1 to 22. lim_(x to 0)xsecx .

lim_(y->0)((x+y)sec(x+y)-xsecx)/y is equal to (a) secx(xtanx+1) (b) xtanx+secx (c) xsecx+tanx (d) none of these

lim_(y->0)((x+y)sec(x+y)-xsecx)/y is equal to (a) secx(xtanx+1) (b) xtanx+secx (c) xsecx+tanx (d) none of these

Let a = lim_(x->0) x cotx and b = lim_(x->0) xlog x, then