Let us define a region R is xy-plane as a set of points (x,y) satisfying `[x^2]=[y]` (where [x] denotes greatest integer `le x)`,then the region R defines

Let us define a region R in xy-plane as a set of points (x,y) satisfying [x^2]=[y] (where [x] denotes greatest integer le x) ,then the region R defines

Let f:R rarr A defined by f(x)=[x-2]+[4-x], (where [] denotes the greatest integer function).Then

The function of f:R to R , defined by f(x)=[x] , where [x] denotes the greatest integer less than or equal to x, is

The function of f:R to R , defined by f(x)=[x] , where [x] denotes the greatest integer less than or equal to x, is

Let f:(1,3) to R be a function defined by f(x)=(x[x])/(1+x) , where [x] denotes the greatest integer le x . Then the range of f is :

Let f:(1,3) to R be a function defined by f(x)=(x[x])/(1+x) , where [x] denotes the greatest integer le x . Then the range of f is :

Let P(x,y) be a moving point in the x-y plane such that [x].[y] = 2, where [.] denotes the greatest inte- ger function, then area of the region containing the points P(x,y) is equal to :

Sketch the region of relation [x] + [y] = 5, x, y ge 0 , where [*] denots the greatest integer function.