Home
Class 12
MATHS
Let f(x)=-x^(2)+x+p, where p is a real n...

Let `f(x)=-x^(2)+x+p`, where p is a real number. If `g(x)=[f(x)] and g(x)` is discontinuous at `x=(1)/(2)`, then p - cannot be (where `[.]` represents the greatest integer function)

Promotional Banner

Similar Questions

Explore conceptually related problems

If f(x)=[x](sin kx)^(p) is continuous for real x, then (where [.] represents the greatest integer function)

If f(x)=[x](sin kx)^(p) is continuous for real x, then (where [.] represents the greatest integer function)

Let f(x)=|(x+(1)/(2))[x]| when -2<=x<=2| .where [.] represents greatest integer function.Then

If f(x)=x((e^(|x|+[x])-2)/(|x|+[x])) then (where [.] represent the greatest integer function)

If f(x)=x((e^(|x|+[x])-2)/(|x|+[x])) then (where [.] represent the greatest integer function)

Let f(x)=(-1)^([x]) where [.] denotes the greatest integer function),then

f(x)=[(x^(3)+4x)/(2)] is discontinuous at x equal to (where [.] denotes the greatest integer function)

f:(2,3)rarr(0,1) defined by f(x)=x-[x], where [.] represents the greatest integer function.

Find the points of discontinuity of the function: f(x)=[[x]]-[x-1], where [.] represents the greatest integer function

f:(2,3)->(0,1) defined by f(x)=x-[x] ,where [dot] represents the greatest integer function.