Mister Exam
Other calculators
- Square Inequality Step-by-Step
- Inequality with the module Step by Step
- Logarithmic inequality online
-
How to use it?
- Inequation:
-
(31-5*2^x)*1/(4^x-24-2^x+128)>=0,25
- log3(25*x^2-4)-log3(x)<=log(26*x+17*1/x-10)
- 3x<=24
- log4(2^x-2)/x-1,5<=1
- Integral of d{x}:
-
3x
- Graphing y =:
- 3x
- Derivative of:
-
3x
-
Identical expressions
- 3x<= twenty-four
- 3x less than or equal to 24
- 3x less than or equal to twenty minus four
-
Similar expressions
- log3((2-x)(x^2+5))>=log3(x^2-5x+6)+log3(4-x)
- log3(25*x^2-4)-log3(x)<=log(26*x+17*1/x-10)
3x<=24 inequation
The solution
Detail solution
Given the inequality:
$$3 x \leq 24$$
To solve this inequality, we must first solve the corresponding equation:
$$3 x = 24$$
Solve:
Given the linear equation:
Divide both parts of the equation by 3
$$x_{1} = 8$$
$$x_{1} = 8$$
This roots
$$x_{1} = 8$$
is the points with change the sign of the inequality expression.
First define with the sign to the leftmost point:
$$x_{0} \leq x_{1}$$
For example, let's take the point
$$x_{0} = x_{1} - \frac{1}{10}$$
=
$$- \frac{1}{10} + 8$$
=
$$\frac{79}{10}$$
substitute to the expression
$$3 x \leq 24$$
$$\frac{3 \cdot 79}{10} \leq 24$$
the solution of our inequality is:
$$x \leq 8$$
$$3 x \leq 24$$
To solve this inequality, we must first solve the corresponding equation:
$$3 x = 24$$
Solve:
Given the linear equation:
3*x = 24
Divide both parts of the equation by 3
x = 24 / (3)
$$x_{1} = 8$$
$$x_{1} = 8$$
This roots
$$x_{1} = 8$$
is the points with change the sign of the inequality expression.
First define with the sign to the leftmost point:
$$x_{0} \leq x_{1}$$
For example, let's take the point
$$x_{0} = x_{1} - \frac{1}{10}$$
=
$$- \frac{1}{10} + 8$$
=
$$\frac{79}{10}$$
substitute to the expression
$$3 x \leq 24$$
$$\frac{3 \cdot 79}{10} \leq 24$$
237 --- <= 24 10
the solution of our inequality is:
$$x \leq 8$$
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Solving inequality on a graph