[" The function "f(x)=(4-x^(2))/(4x-x^(3))],[" (a) discontinuous at only one point "(b)" discontinuous exactly at two points "],[" (c) discontinuous exactly at three points (d) none of these "]

The function f(x)=(4-x^(2))/(4x-x^(3)) a)discontinuous at only one point b) discontinuous exactly at two point b) c)discontinuous exactly at two points of these

The function f(x)=(4-x^(2))/(|4x-x^(3)|) is (a)discontinuous at only one point (b) Discontinuous at exactly two points (c) Discontinuous at exactly three points none of these

The function f(x)=(1)/(x^(2)-3|x|+2) is discontinuous at the points

at which points the function f(x)=((x)^(2))/([x]) is discontinuous?

The function f(x) : (x-1)/(x( x^(2) -1)) is discontinuous at (a) exactly one point (b) exactly two points (c) exactly three points (d) no point

The function f(x) : (x-1)/(x( x^(2) -1)) is discontinuous at (a) exactly one point (b) exactly two points (c) exactly three points (d) no point

The function f(x) = (|3x-4|)/(3x-4) is discontinuous at

The function f(x) = (|3x-4|)/(3x-4) is discontinuous at

Let f(x)={8^(1/x),x<0a[x],a in R-{0},xgeq0, (where [.] denotes the greatest integer function). Then (a) f(x) is Continuous only at a finite number of points (b)Discontinuous at a finite number of points. (c)Discontinuous at an infinite number of points. (d)Discontinuous at x=0

Let f(x)={8^(1/x),x<0a[x],a in R-{0},xgeq0, (where [.] denotes the greatest integer function). Then (a) f(x) is Continuous only at a finite number of points (b)Discontinuous at a finite number of points. (c)Discontinuous at an infinite number of points. (d)Discontinuous at x=0