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Inequation:
-sqrt(x^2-x-12)>-x
0,5*(4^x+6)>1
log(x^2+x-3)<-2
|x-4|>2x-1
Graphing y =:
|x-4|
2x-1
Integral of d{x}:
|x-4|
Canonical form:
|x-4|
2x-1
Derivative of:
2x-1
Identical expressions
|x- four |>2x- one
module of x minus 4| greater than 2x minus 1
module of x minus four | greater than 2x minus one
Similar expressions
(x+1)*log(3)+log(2^x-1/6)<=x-1
|x+4|>2x-1
|x-4|>2x+1

Solving inequalities/ |x-4|>2x-1

|x-4|>2x-1 inequation

The solution

You have entered [src]

|x - 4| > 2*x - 1

$$\left|{x - 4}\right| > 2 x - 1$$

|x - 4| > 2*x - 1

Solving inequality on a graph

Rapid solution [src]

And(-oo < x, x < 5/3)

$$-\infty < x \wedge x < \frac{5}{3}$$

(-oo < x)∧(x < 5/3)

Rapid solution 2 [src]

(-oo, 5/3)

$$x\ in\ \left(-\infty, \frac{5}{3}\right)$$

x in Interval.open(-oo, 5/3)