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Inequation:
7-absolute(x)>0
(x+1)*(x-3)^2/(x+4)<=0
-6(x+1)-(2+x)_>0
-4t<13
Identical expressions
nine - four *t> one - six *t
9 minus 4 multiply by t greater than 1 minus 6 multiply by t
nine minus four multiply by t greater than one minus six multiply by t
9-4t>1-6t
Similar expressions
11-4t<1-6t
9+4*t>1-6*t
9-4*t>1+6*t

Solving inequalities/ 9-4*t>1-6*t

9-4t>1-6t inequation

The solution

You have entered [src]

9 - 4*t > 1 - 6*t

$$9 - 4 t > 1 - 6 t$$

9 - 4*t > 1 - 6*t

Solving inequality on a graph

Rapid solution [src]

And(-4 < t, t < oo)

$$-4 < t \wedge t < \infty$$

(-4 < t)∧(t < oo)

Rapid solution 2 [src]

(-4, oo)

$$t\ in\ \left(-4, \infty\right)$$

t in Interval.open(-4, oo)