Let for `(x) = [x] and g(x)={0 if x` is an integer and `x^2` other wise

Let f (x) =[x] and g (x) =0 when x is an integer and g (x) =x ^(2) when x is not an integer ([] is ghe greatest integer function) then:

Let f (x) =[x] and g (x) =0 when x is an integer and g (x) =x ^(2) when x is not an integer ([] is ghe greatest integer function) then:

Let f (x) and g (x) be defined by f (x) =[x] and g(x)={0, x in , integer and x^2 ,otherwi, where [x] denotes the greatest integer less than or equal to x. Then

Let f(x)=[x] and g(x)={0, x in Z x^2, x in R -Z then (where [.]denotest greatest integer funtion)

Let f(x)=[x] and g(x)={0, x in Z x^2, x in R -Z then (where [.]denotest greatest integer funtion)

Let f(x)=[x] and g(x)={0,x in Zx^(2),x in R-Z then (where [.ldenotest greatest integer funtion)

For all numbers x, let f(x) = x^(2) - 6x + 8 and g(x) = x- 2 . For how many integer values of x is g(x) ge f(x) ?

(a)Let f(x)={(x,if x is an integer),(0,if x is not an integer)) .Show that underset (x rarr 1)Lt f(x)=0 .

Let f(x) = [x] , g(x)= |x| and f{g(x)} = h(x) ,where [.] is the greatest integer function . Then h(-1) is

Let f(x) = [x] , g(x)= |x| and f{g(x)} = h(x) ,where [.] is the greatest integer function . Then h(-1) is