Let's first simplify both sides of the inequality.
3(2x - 1/3) + 8 >= 6(x + 5/6) - 1
6x - 1 + 8 >= 6x + 5 - 1
6x + 7 >= 6x + 4
Next, let's isolate the variable x.
6x + 7 >= 6x + 4Subtract 6x from both sides7 >= 4
Since 7 is greater than or equal to 4, the inequality holds true for all values of x. Therefore, the solution is x ∈ ℝ.
Let's first simplify both sides of the inequality.
3(2x - 1/3) + 8 >= 6(x + 5/6) - 1
6x - 1 + 8 >= 6x + 5 - 1
6x + 7 >= 6x + 4
Next, let's isolate the variable x.
6x + 7 >= 6x + 4
Subtract 6x from both sides
7 >= 4
Since 7 is greater than or equal to 4, the inequality holds true for all values of x. Therefore, the solution is x ∈ ℝ.