We are given the function f(x) = [x], where [x] denotes the greatest integer less than or equal to x.
For x = -4.6, the greatest integer less than or equal to -4.6 is -5. So, f(-4.6) = -5.
For x = 2.7, the greatest integer less than or equal to 2.7 is 2. So, f(2.7) = 2.
The answer is -5, 2.
If the domain of the function $ f(x) = \log_7(1 - \log_4(x^2 - 9x + 18)) $ is $ (\alpha, \beta) \cup (\gamma, \delta) $, then $ \alpha + \beta + \gamma + \delta $ is equal to
Let $ A = \{-2, -1, 0, 1, 2, 3\} $. Let $ R $ be a relation on $ A $ defined by $ (x, y) \in R $ if and only if $ |x| \le |y| $. Let $ m $ be the number of reflexive elements in $ R $ and $ n $ be the minimum number of elements required to be added in $ R $ to make it reflexive and symmetric relations, respectively. Then $ l + m + n $ is equal to