1.Let [x][x][x] denote the greatest integer ≤x\le x≤x, where x∈Rx\in\mathbb{R}x∈R. If the domain of the real valued function f(x)=∣[x]∣−2∣[x]∣−3f(x)=\sqrt{\frac{|[x]|-2}{|[x]|-3}}f(x)=∣[x]∣−3∣[x]∣−2 is (−∞,a)∪[b,c)∪[4,∞)(-\infty, a)\cup[b,c)\cup[4,\infty)(−∞,a)∪[b,c)∪[4,∞), a<b<ca<b<ca<b<c, then the value of a+b+ca+b+ca+b+c is:Login to continueOnly logged in users canattempt or see the solution.
