Home
Class 12
MATHS
Function f(x)={-1, x in Q and 1, x !in Q...

Function `f(x)={-1, x in Q and 1, x !in Q` is continuous at `x=0`

Promotional Banner

Similar Questions

Explore conceptually related problems

If f(x)={x,x in Q;-x,x!in Q then f is continuous at

Find the value of a for which f(x)={x^2,x in Q x+a ,x !in Q is not continuous at any x

Find the value of a for which f(x)={x^2,x in Q x+a ,x !in Q is not continuous at any xdot

Find the value of a for which f(x)={x^2,x in Q x+a ,x !in Q is not continuous at any xdot

Find the value of a for which f(x)={x^2,x in Q x+a ,x !in Q is not continuous at any xdot

Proved that: f(x)=[x\ if\ x in Q0\ if\ x !in Q\ is continuous only at x=0.

Proved that: f(x)=[x\ if\ x in Q-x\ if\ x !in Q\ is continuous only at x=0.

The function f(x)={2x+1,x in Q and x^(2)-2x+5,x in Q

If the function f(x) = (x(e^(sinx) -1))/( 1 - cos x ) is continuous at x =0 then f(0)=

If the function f(x) = (x(e^(sinx) -1))/( 1 - cos x ) is continuous at x =0 then f(0)=