How many of the following sets totally lie in the range of f(x)=2023x2+2024x2+1 ?Set-1:[2023,2024) Set-2: (2023,2024)Set-3:(2023.5,2024.67] Set-4: (2023.07,2023.21)

f(x)=(x2+1)2023+1x2+1 =2023+1x2+1 Range is (2023,2024]

How many of the following sets totally lie in the range of f(x)=2023x2+2024x2+1 ?Set-1:[2023,2024) Set-2: (2023,2024)Set-3:(2023.5,2024.67] Set-4: (2023.07,2023.21)

f(x)=(x2+1)2023+1x2+1 =2023+1x2+1 Range is (2023,2024]

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How many of the following sets totally lie in the range of $f (x) = \frac{2023 x^{2} + 2024}{x^{2} + 1}$ ?
Set-1: $[2023, 2024)$ Set-2: $(2023, 2024)$
Set-3: $(2023.5, 2024.67]$ Set-4: $(2023.07, 2023.21)$

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$f (x) = \frac{(x^{2} + 1) 2023 + 1}{x^{2} + 1} = 2023 + \frac{1}{x^{2} + 1} R a n g e i s (2023, 2024]$

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How many of the following sets totally lie in the range of f(x)=2023x2+2024x2+1 ?Set-1:[2023,2024) Set-2: (2023,2024)Set-3:(2023.5,2024.67] Set-4: (2023.07,2023.21)

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How many of the following sets totally lie in the range of $f (x) = \frac{2023 x^{2} + 2024}{x^{2} + 1}$ ?
Set-1: $[2023, 2024)$ Set-2: $(2023, 2024)$
Set-3: $(2023.5, 2024.67]$ Set-4: $(2023.07, 2023.21)$