The solution set of the equation `[x]^(2) +[x+1]-3=0`, where` [*] `represents greatest integer function is
(A)` [-1,0)uu[1,2)`
(B)`[-2,-1) uu[1,2)`
(C)` [1,2)`
(D) `[-3,-2)uu[2,3)`

The solution set of the equation [x]^(2) +[x+1] -3=0, where [.] represents greatest integeral function is :

" The solution set of the equation "[n]^(2)+[n+1]-3=0" (where [. ] denotes greatest integer function) is "

The solution set of the equation [n]^(2)+[n+1]-3=0 (where [. ] denotes greatest integer function is

The set of solution of inequality [x]^(2)=-[x] where [.] denotes greatest integer function is {-1,0}(b)[-1,0][0,2](d)[-1,1]

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

The number of roots of x^(2)-2=[sin x], where [.] stands for the greatest integer function is 0(b)1(c)2(d)3 .

The value of int_(0)^(2)[x+[x+[x]]]dx is (wherel.] represent greatest integer function.3 (b) 2 (c) 0( d) 1

Find the value of x in [1,3] where the function [x^(2)+1]([.] represents the greatest integer function) is discontinuous.

If the solution set of [x]+[x+(1)/(2)]+[x-(1)/(3)]=8 is [(a,b) then (a+b) equals (where [1 denotes greatest integer function)

The point ([p+1],[p]) is lying inside the circle x^2+y^2-2x-15=0 . Then the set of all values of p is (where [.] represents the greatest integer function) (a)[-2,3) (b) (-2,3) (c)[-2,0)uu(0,3) (d) [0,3)