Statement 1: Minimum number of points of discontinuity of the function `f(x)=(g(x)[2x-1]AAx in (-3,-1)` , where [.] denotes the greatest integer function and `g(x)=a x^3+x^2+1` is zero. Statement 2: `f(x)` can be continuous at a point of discontinuity, say `x=c_1` of `[2x-1] `if `g(c_1)=0.`

Statement 1: Minimum number of points of discontinuity of the function f(x)=(g(x)[2x-1]AAx in (-3,-1) , where [.] denotes the greatest integer function and g(x)=a x^3=x^2+1 is zero. Statement 2: f(x) can be continuous at a point of discontinuity, say x=c_1of[2x-1]ifg(c_1)=0. Statement 1 is True, Statement 2 is True, Statement 2 isa correct explanation for Statement 1. Statement 1 is True, Statement 2 is True, Statement 2 is NOT a correct explanation for statement 1. Statement 1 is True, Statement 2 is False Statement 1 is False, Statement 2 is True.

Find the points of discontinuity of the function: f(x)=1/(2sinx-1)

Find the points of discontinuity of the function: f(x)=1/(x^4+x^2+1)

Number of points of discontinuity of the function f(x) = [x^(1/x)], x > 0 , where [.] represents GIF is

Find the points of discontinuity of the function: f(x)=1/(1-e^((x-1)/(x-2)))

Find the points of discontinuity of the function: f(x)=1/(1-e^((x-1)/(x-2)))

The domain of function f (x) = log _([x+(1)/(2)])(2x ^(2) + x-1), where [.] denotes the greatest integer function is :

If [.] denotes the greatest integer function, then f(x)=[x]+[x+(1)/(2)]

The function f(x) = [x] cos((2x-1)/2) pi where [ ] denotes the greatest integer function, is discontinuous

The points of discontinuity of the function f(x)={2sqrt(x),0<=x<=l. 4-2x,1 < x