Which of the following is/are not functions ([.]) and {.} denote the greatest integer and fractional part functions, respectively? `1/(1n(1-|x|))` (b) `(x !)/({x})` `x !{x}` (d) `(1n(x-1))/(sqrt((1-x^2)))`

Which of the following is/are not functions ([.]) and {.} denote the greatest integer and fractional part functions, respectively? (a) 1/(1n(1-|x|)) (b) (x !)/({x}) (c) x !{x} (d) (1n(x-1))/(sqrt((1-x^2)))

Solve : [x]^(2)=x+2{x}, where [.] and {.} denote the greatest integer and the fractional part functions, respectively.

Solve 2[x]=x+{x},w h r e[]a n d{} denote the greatest integer function and the fractional part function, respectively.

In the question, [x]a n d{x} represent the greatest integer function and the fractional part function, respectively. Solve: [x]^2-5[x]+6=0.

The total number of solutions of [x]^2=x+2{x}, where [.] and {.} denote the greatest integer and the fractional part functions, respectively, is equal to: 2 (b) 4 (c) 6 (d) none of these

Find the period (if periodic) of the following function ([.] denotes the greatest integer functions): f(x)=x-[x-b],b in R

Given f(x)=4-(1/2-x)^(2/3),g(x)={("tan"[x])/x ,x!=0 1,x=0 h(x)={x},k(x)=5^((log)_2(x+3)) Then in [0,1], lagranges mean value theorem is not applicable to (where [.] and {.} represents the greatest integer functions and fractional part functions, respectively). f (b) g (c) k (d) h

Find the value of int_(-1)^1[x^2+{x}]dx ,w h e r e[dot]a n d{dot} denote the greatest function and fractional parts of x , respectively.

Evaluate int_(-1)^(1) (x-[x])dx , where [.] denotes the greatest integer function.

Evaluate int_(-1)^(1)(x+[x])dx ,where [.] denotes the greatest integer function.