`lim_(x->(pi/2)) (1-sinx)tanx` =

lim_(xrarr(pi)/(2)) (1-sinx)tanx=

Evaluate the following limits: lim_(x->pi/2)(pi/2-x)tanx

Evaluate the following limit: (lim)_(x->pi/2)(cos^2x)/(1-sinx)

The value lim_(xrarr pi//2)(sinx)^(tanx) , is

lim_(x-(pi)/(2)) [([sinx]-[cosx]+1)/(3)]= (where [.] denotes the greatest integer integer function)

Write the value of (lim)_(x->pi)(sinx)/(x-pi)

Evaluate lim_(x to (pi)/(4)) (1 - tanx)/(x - (pi)/(4))

Evaluate lim_(x->pi)(1-sinx/2)/(cosx/2(cosx/4-sinx/4)

Evaluate lim_(xto 0^(+))(sinx)^(tanx)

Match the following : {:("Column-I" , " Column - II"), ("(A)" lim_(x to pi/4)(sin2x)^(tan^(2)2x), "(p)" 1/2),("(B)" lim_(x to oo) ((2x-1)/(2x+1))^(x) , "(q)"e^(-1/2)),("(C)" lim_(x to pi/2)(tanx)^(tan 2x) , "(r)" e^(-1)),("(D)" lim_(x to pi/4) tan2x tan(pi/4-x), "(s)" 1):}