ff(x)={[(bx-a|)/(x-a)," when "x!=a],[1," when "x=a]," then "

f(x) = (|x-a|)/(x-a) , when x ne a, = 1 , when x = a, then :

Discuss the continuity of the function : f(x)={{:((|x-a|)/(x-a)",when "xnea),(1" ,when "x=a):} at x = a.

If f(x) = {((|x-a|)/(x-a), ",","when"x != a),(1, ",", "when"x = a ):} , then

If f(x) = {((|x-a|)/(x-a), ",","when"x != a),(1, ",", "when"x = a ):} , then

Show that f(x)={(|x-a|)/(x-a),quad when x!=a1,quad when x=a is discontinuous at x=a

If f(x)={{:((|sinx|)/(x),"when "xne0),(1,"when "x=0):} then examine the continuity of the function at x = 0.

Discuss the continuity of the function : f(x) = {:{((|x-a|)/(x-a), when x nea),(1,when x=a):} at x = a

If f(x)={(x"sin"(1)/(x),"when "x ne 0),(0,"when "x =0):} then at x = 0, the function f(x) is -

Examine the continutiy of f (x) at x= 1 , where f(x)={{:((|x-1|)/(x-1),"when "xne1),(0,"when "x=1):}

If f(x) = {(|sinx|/x, when x=0),(1, when x!=0):} then examine the continuity of the function at x=0.