CATAlgebra > Hard[3,10]∪[5,26][3,\sqrt{10}]\cup[5,\sqrt{26}][3,10]∪[5,26][3,10]∪[4,17]∪{6}[3,\sqrt{10}]\cup[4,\sqrt{17}]\cup\{6\}[3,10]∪[4,17]∪{6}[3,10)∪[5,26)∪{6}[3,\sqrt{10})\cup[5,\sqrt{26})\cup\{6\}[3,10)∪[5,26)∪{6}(4,18)∪[5,27)∪{6}(4,\sqrt{18})\cup[5,\sqrt{27})\cup\{6\}(4,18)∪[5,27)∪{6}✅ Correct Option: 3Related questions:2025 Slot 3For real values of xxx, the range of the function f(x)=2x−32x2+4x−6f(x)=\frac{2x-3}{2x^2+4x-6}f(x)=2x2+4x−62x−3 isCAT 2017 Slot 1If f(x)=5x+23x−5f(x) = \frac{5x + 2}{3x - 5}f(x)=3x−55x+2 and g(x)=x2−2x−1g(x) = x^2 - 2x - 1g(x)=x2−2x−1, then the value of g(f(f(3)))g(f(f(3)))g(f(f(3))) isCAT 2024 Slot 2A function fff maps the set of natural numbers to whole numbers, such that f(xy)=f(x)f(y)+f(x)+f(y)f (xy) = f (x) f (y) + f (x) + f (y)f(xy)=f(x)f(y)+f(x)+f(y) for all x,yx, yx,y and f(p)=1f (p) = 1f(p)=1 for every prime number ppp. Then, the value of f(160000)f (160000)f(160000) is