let [x] denote the greatest integer less than or equal to x. if the domain of the function 1/[x]²-7[x]+12 is R-[a,b), then the value of a+b is
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We have, f(x)=[[x]1]
Domain =R−{f(x)=0}
Now, f(x) will be zero, when [x] = 0
⇒x∈[0,1)
∴ Domain of f(x)=R−(0,1]
and range of f(x)={−1,0,1}
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