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How to use it?
- Inequation:
- x+10>22
- 0.5((log^2)((x-1)/(x+1))^4)/(log(x^2-2*x+1))-4*(log(1-x^2)/(log(1-x)))<=-10
- cos(x/2+п/3)<-2/2
-
sin2x>-sqrt3/2
- Derivative of:
- x+10
- Graphing y =:
- x+10
- Sum of series:
-
22
- Expression:
- 22
-
Identical expressions
- x+ ten > twenty-two
- x plus 10 greater than 22
- x plus ten greater than twenty minus two
-
Similar expressions
- 1/2*(1/2)^2x-1-(1/2)^x-1>0
- log(5)^2*(x-4)^2*(x-3)/48>log(0.2)^2*(x-3)/3
- x-10>22
- log2(1-x)>log2(2x-8)
- log(2/x)256>=log(2)2x
x+10>22 inequation
The solution
Detail solution
Given the inequality:
$$x + 10 > 22$$
To solve this inequality, we must first solve the corresponding equation:
$$x + 10 = 22$$
Solve:
Given the linear equation:
Move free summands (without x)
from left part to right part, we given:
$$x = 12$$
$$x_{1} = 12$$
$$x_{1} = 12$$
This roots
$$x_{1} = 12$$
is the points with change the sign of the inequality expression.
First define with the sign to the leftmost point:
$$x_{0} < x_{1}$$
For example, let's take the point
$$x_{0} = x_{1} - \frac{1}{10}$$
=
$$- \frac{1}{10} + 12$$
=
$$\frac{119}{10}$$
substitute to the expression
$$x + 10 > 22$$
$$10 + \frac{119}{10} > 22$$
Then
$$x < 12$$
no execute
the solution of our inequality is:
$$x > 12$$
$$x + 10 > 22$$
To solve this inequality, we must first solve the corresponding equation:
$$x + 10 = 22$$
Solve:
Given the linear equation:
x+10 = 22
Move free summands (without x)
from left part to right part, we given:
$$x = 12$$
$$x_{1} = 12$$
$$x_{1} = 12$$
This roots
$$x_{1} = 12$$
is the points with change the sign of the inequality expression.
First define with the sign to the leftmost point:
$$x_{0} < x_{1}$$
For example, let's take the point
$$x_{0} = x_{1} - \frac{1}{10}$$
=
$$- \frac{1}{10} + 12$$
=
$$\frac{119}{10}$$
substitute to the expression
$$x + 10 > 22$$
$$10 + \frac{119}{10} > 22$$
219 --- > 22 10
Then
$$x < 12$$
no execute
the solution of our inequality is:
$$x > 12$$
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Solving inequality on a graph