the range of f(n) =√2{n}-{n}^2-3/4, (where{.}is the fractional part function is
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Step-by-step explanation:
f(x)=[x]2+x−[x]
at x=1
x→1−limf(x)=x→1−lim(02+x+0)
as (x→1−;0<x<1;[x]=0)
=1=1
x→1+limf(x)=x→1+lim(12+x−1)
=1+0=1
as x→1+⇒1<x<2
[x]=1
LHL = RHL =f(1)
at x=n,nϵI−{1}
x→n−limf(x)=(n−1)2+n−(n−1)
=
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