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Inequation:
√(x^2-2x)>4-x
(x+3)^2>(x−23)^2
3^(x+2)>81
3^x>7*2^x
Derivative of:
4-x
Graphing y =:
4-x
Limit of the function:
4-x
Identical expressions
√(x^ two -2x)> four -x
√(x squared minus 2x) greater than 4 minus x
√(x to the power of two minus 2x) greater than four minus x
√(x2-2x)>4-x
√x2-2x>4-x
√(x²-2x)>4-x
√(x to the power of 2-2x)>4-x
√x^2-2x>4-x
Similar expressions
√(x^2+2x)>4-x
√(x^2-2x)>4+x

Solving inequalities/ √(x^2-2x)>4-x

√(x^2-2x)>4-x inequation

The solution

You have entered [src]

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\/  x  - 2*x  > 4 - x

$$\sqrt{x^{2} - 2 x} > 4 - x$$

sqrt(x^2 - 2*x) > 4 - x

Solving inequality on a graph

Rapid solution [src]

And(8/3 < x, x < oo)

$$\frac{8}{3} < x \wedge x < \infty$$

(8/3 < x)∧(x < oo)

Rapid solution 2 [src]

(8/3, oo)

$$x\ in\ \left(\frac{8}{3}, \infty\right)$$

x in Interval.open(8/3, oo)