An inequality, like an equation, can have a different number of solutions depending on the inequality and the domain.
For example, x2< 0 has no solutions if the domain is the real numbers.
x< 5 has only one solution ( = 4) if the domain consists of the squares of positive even numbers.
x < 5 has infinitely many solutions if the domain is the rational numbers or real numbers.
An inequality, like an equation, can have a different number of solutions depending on the inequality and the domain.
For example, x2< 0 has no solutions if the domain is the real numbers.
x< 5 has only one solution ( = 4) if the domain consists of the squares of positive even numbers.
x < 5 has infinitely many solutions if the domain is the rational numbers or real numbers.
An inequality, like an equation, can have a different number of solutions depending on the inequality and the domain.
For example, x2< 0 has no solutions if the domain is the real numbers.
x< 5 has only one solution ( = 4) if the domain consists of the squares of positive even numbers.
x < 5 has infinitely many solutions if the domain is the rational numbers or real numbers.
An inequality, like an equation, can have a different number of solutions depending on the inequality and the domain.
For example, x2< 0 has no solutions if the domain is the real numbers.
x< 5 has only one solution ( = 4) if the domain consists of the squares of positive even numbers.
x < 5 has infinitely many solutions if the domain is the rational numbers or real numbers.
2
There is no equation (or inequality) in the question and so there cannot be any solutions.
Infinitely many.
r <= 5.
Infinitely many. The solution space is part of a plane.
2
It does not have any solutions! 14.8 is a number, not an equation, inequality or question and so has no solutions.
The inequality ( x - 2 > 0 ) can be solved by adding 2 to both sides, resulting in ( x > 2 ). Thus, the solutions to the inequality are all real numbers greater than 2. In interval notation, this is expressed as ( (2, \infty) ).
x^2<25
No, it can be an inequality, such as x+5>2. An inequality usually has (infinitely) many solutions.
In an inequality, there can be infinitely many solutions, especially if the variable is unrestricted. For example, the inequality (x > 2) includes all real numbers greater than 2, leading to an infinite set of solutions. However, some inequalities may have a finite number of solutions, such as when the variable is restricted to integers. Ultimately, the number of solutions depends on the specific inequality and the domain of the variable involved.
To provide possible solutions for the inequality, I would need the specific inequality in question. However, generally speaking, solutions can include finding values that satisfy the inequality by isolating the variable, testing values within the identified intervals, or using graphing methods to visualize where the inequality holds true. If you have a specific inequality in mind, please share it for tailored solutions.
Not unless you have an infinite amount of time as there are an infinite amount of numbers that are solutions to an inequality.
x - 3 is not an inequality.
x+7 is greater than or equal to 2
The inequality ( x^3 < 3 ) can be solved by finding the integer values of ( x ) that satisfy this condition. To do this, we first note that ( x^3 = 3 ) has a real solution at ( x = \sqrt[3]{3} \approx 1.442 ). The integer solutions for the inequality ( x^3 < 3 ) are thus ( x = -2, -1, 0, 1 ). Therefore, the integer solutions are ( x \in {-2, -1, 0, 1} ).
To determine a solution to an inequality, you need to specify the inequality itself. Solutions vary depending on the inequality's form, such as linear (e.g., (x > 3)) or quadratic (e.g., (x^2 < 4)). Once the inequality is provided, you can identify specific numbers that satisfy it. Please provide the inequality for a precise solution.