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Inequation:
x^3+(4*x)^2+9>=0
sqrt(x+7)<=4
log5-x(x+1)<1
log(x)/log(1/2)+log(x)/log(3)>1
Identical expressions
two *z+ five > six *z- seventeen
2 multiply by z plus 5 greater than 6 multiply by z minus 17
two multiply by z plus five greater than six multiply by z minus seventeen
2z+5>6z-17
Similar expressions
−2(z+5)≤200
2*z-5>6*z-17
2*z+5>6*z+17

Solving inequalities/ 2*z+5>6*z-17

2z+5>6z-17 inequation

The solution

You have entered [src]

2*z + 5 > 6*z - 17

$$2 z + 5 > 6 z - 17$$

2*z + 5 > 6*z - 17

Rapid solution [src]

And(-oo < z, z < 11/2)

$$-\infty < z \wedge z < \frac{11}{2}$$

(-oo < z)∧(z < 11/2)

Rapid solution 2 [src]

(-oo, 11/2)

$$x\ in\ \left(-\infty, \frac{11}{2}\right)$$

x in Interval.open(-oo, 11/2)