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let g(x)= 1+x-[x] and f(x)= -1,x<0 0, x=0 1, x>1 then for all x f[g(x)] is equal to a)x b)1 c)f(x) g(x)

Mathematics
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what is [x] ? is it absolute value of x ? if yes, then answer is b
[x] is the integer fn ( dont knw greatest or smallest integer fn) and the ans is b how did u do dat
[x] is to mean that ' the greatest integer of x'.

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can anyone explain me greatest/smallest integer fn
so how do u solve for those type functions
thanks zekarias
[x] is greatest integer of x , does it mean if 0 <= x <= 1 then [x] is 1 ? and -3 <= x <= -2 then [x] is -2 ?
no, the other way round
[1.5] =1 [-1.5]=-2
also called floor function
defination :For all real numbers x, the greatest integer function returns the largest integer less than or equal to x.
Here is the answer... For values of x the expression x-[x] is b/n 0 and 1 so that 1+x-[x] is always above 1. Therefore f([g(x)]) = f(>1)=1 Thus answer B
thanks all

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