SOLUTION: (1/2)t + (1/4) >= (3/2)t - (2/3)

Algebra.Com
Question 182463: (1/2)t + (1/4) >= (3/2)t - (2/3)

Answer by Mathtut(3670)   (Show Source): You can put this solution on YOUR website!

:
......multiplied all terms by 12
:
.....subtracted 18t and 3 from both sides of the equation.
...divided by negative 12...this reversed the inequality

RELATED QUESTIONS

(t+2)^3(t^2+2t+1)(t+1) over (t+1)(t^2+4t+4)(t+2) show... (answered by longjonsilver)
(t^3-t^2+t-1) divided by... (answered by stanbon)
(t^3-t^2+t-1) divided by... (answered by ReadingBoosters)
5-(t+3)=-1+2(t-3) (answered by rfer)
5-(t+3)=-1+2(t-3) (answered by edjones)
5-(t+3)=-1+2(t-3) (answered by ReadingBoosters)
2/t+6=3/t-1 (answered by algebrahouse.com)
(t-1)/3=(t+2)/6+2. What is... (answered by stanbon,mananth)
(7t-3)=2(t=1)+4 (answered by Alan3354)