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Inequation:
0,55^2x−6≥0,55^x+4
log((1)/(3+x^2))((4x+8))>-1
2*x-8+2*(x^2+x-20)/x>=0
x>1/(x-1)
Limit of the function:
5-6*x
Identical expressions
fourteen - four *x> five - six *x
14 minus 4 multiply by x greater than 5 minus 6 multiply by x
fourteen minus four multiply by x greater than five minus six multiply by x
14-4x>5-6x
Similar expressions
5-6x>-13
14-4*x>5+6*x
(1-2*x/5)^((-6)*x^2+11*x+7)>=1
14-4x<4-6x
14+4*x>5-6*x
(5-6x)/(3x+4)>1

Solving inequalities/ 14-4*x>5-6*x

14-4x>5-6x inequation

The solution

You have entered [src]

14 - 4*x > 5 - 6*x

$$14 - 4 x > 5 - 6 x$$

14 - 4*x > 5 - 6*x

Solving inequality on a graph

Rapid solution [src]

And(-9/2 < x, x < oo)

$$- \frac{9}{2} < x \wedge x < \infty$$

(-9/2 < x)∧(x < oo)

Rapid solution 2 [src]

(-9/2, oo)

$$x\ in\ \left(- \frac{9}{2}, \infty\right)$$

x in Interval.open(-9/2, oo)