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Other calculators
- Square Inequality Step-by-Step
- Inequality with the module Step by Step
- Logarithmic inequality online
-
How to use it?
- Inequation:
- (3x+5)(1-x)(x+1)^2>=0
- (x+1)*log(x+4)<0
- 25^x+0,5+4•5^x-1>=0
- (2x-7)\(4-x)>=0
- Graphing y =:
- -3x
- Canonical form:
- -3x
- Integral of d{x}:
-
-3x
- Limit of the function:
-
-12
- -12
-
Identical expressions
- -3x>- twelve
- minus 3x greater than minus 12
- minus 3x greater than minus twelve
-
Similar expressions
- -3x>+12
- (27-3^x)*(7^x-7)/5^x≥0
- 3x>-12
- 2*(x+2)+10>=-11-3*x
- (x-1)^2+y^2<4
- (x-3)*(x-5)*(4-x)≥0
- (|x-3*x^2|)>3*x^2-x
-3x>-12 inequation
The solution
Detail solution
Given the inequality:
$$- 3 x > -12$$
To solve this inequality, we must first solve the corresponding equation:
$$- 3 x = -12$$
Solve:
Given the linear equation:
Divide both parts of the equation by -3
$$x_{1} = 4$$
$$x_{1} = 4$$
This roots
$$x_{1} = 4$$
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
$$x_{0} = x_{1} - \frac{1}{10}$$
=
$$- \frac{1}{10} + 4$$
=
$$\frac{39}{10}$$
substitute to the expression
$$- 3 x > -12$$
$$- \frac{3 \cdot 39}{10} > -12$$
the solution of our inequality is:
$$x < 4$$
$$- 3 x > -12$$
To solve this inequality, we must first solve the corresponding equation:
$$- 3 x = -12$$
Solve:
Given the linear equation:
-3*x = -12
Divide both parts of the equation by -3
x = -12 / (-3)
$$x_{1} = 4$$
$$x_{1} = 4$$
This roots
$$x_{1} = 4$$
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
$$x_{0} = x_{1} - \frac{1}{10}$$
=
$$- \frac{1}{10} + 4$$
=
$$\frac{39}{10}$$
substitute to the expression
$$- 3 x > -12$$
$$- \frac{3 \cdot 39}{10} > -12$$
-117 ----- > -12 10
the solution of our inequality is:
$$x < 4$$
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Solving inequality on a graph