Find the range of the solution of given inequality.
3(1−x)2> 14−x
None of these
Multiplying both sides by 4 gives us:
6(1−x)>1−4x
6–6x>1–4x
−6x+4x>1–6
−2x>−5
x<52
Find the range of the solution of given inequalities.
x5−2> 2(x+3)3
The range of f(x) = x−[x]1+x−[x] where [] represents greatest integer function.
Solve the given inequality and show the graph of the solution on number line: 3(1 – x) < 2 (x + 4)