" O and "f(0)=1." The value of a and "b" so that "f" is a "

f(x)=(x(1+a cos x)-b sin x)/(x^(3)),x!=0 and f(0)=1 The value of a and b so that f(x) is a continuous function are.

Let f(x)=(x(1+a cosx)- b sin x)/(x^(3)), x ne 0 and f(0)= 1. Then values if 'a' and 'b' so that 'f' is continuos are

If f(x)=(1+sinx-cosx)/(1-sinx-cosx), x ne 0 . The value of f(0) so that f is a continuous function is

Let f(x)=(log (1+x+x^2)+log(1-x+x^2))/(sec x-cosx) , x ne 0 .Then the value of f(0) so that f is continuous at x=0 is

Let f(x)=(log(1+(x)/(a))-log(1-(x)/(b)))/(x),x!=0 Find the value of f at x=0 so that f becomes continuous at x=0,x!=0

Let f(x)=(1+sinx)^"cosec x" , the value of f(0) so that f is a continuous function is

Let f(x)=(log(1+(x)/(a))-log(1-(x)/(b)))/(x),x!=0 Find the value of f at x=0 so that f becomes continuous at x=0 .