A single variable, a constant, or a combination of these as a product or quotient forms an **algebraic expression**. Algebraic expressions can consist of numbers (constants), variables (usually represented by letters such as $x$, $y$, etc.), and mathematical operations (such as addition, subtraction, multiplication, and division).

1. **Single Variable**: An example is $x$, which is just one variable on its own.
2. **Constant**: An example is $5$, which is a fixed value.
3. **Combination**: An example of a combination might be $3x + 5$ where $3x$ is the product of a constant and a variable, and $5$ is a constant added to it.
4. **Quotient**: An example of a quotient would be $\frac{5}{x}$, which involves dividing a constant by a variable.

Overall, algebraic expressions can represent a wide range of mathematical ideas and are foundational in algebra and higher-level mathematics. Each expression can be simplified, evaluated, or manipulated according to the rules of algebra.

Question

A single variable, a constant, or a combination of these as a product or quotient forms an **algebraic expression**. Algebraic expressions can consist of numbers (constants), variables (usually represented by letters such as $x$, $y$, etc.), and mathematical operations (such as addition, subtraction, multiplication, and division).

1. **Single Variable**: An example is $x$, which is just one variable on its own.
2. **Constant**: An example is $5$, which is a fixed value.
3. **Combination**: An example of a combination might be $3x + 5$ where $3x$ is the product of a constant and a variable, and $5$ is a constant added to it.
4. **Quotient**: An example of a quotient would be $\frac{5}{x}$, which involves dividing a constant by a variable.

Overall, algebraic expressions can represent a wide range of mathematical ideas and are foundational in algebra and higher-level mathematics. Each expression can be simplified, evaluated, or manipulated according to the rules of algebra.

Knowee AI · Accepted Answer

A single variable, a constant, or a combination of these as a product or quotient forms an **algebraic expression**. Algebraic expressions can consist of numbers (constants), variables (usually represented by letters such as $x$, $y$, etc.), and mathematical operations (such as addition, subtraction, multiplication, and division).

1. **Single Variable**: An example is $x$, which is just one variable on its own.
2. **Constant**: An example is $5$, which is a fixed value.
3. **Combination**: An example of a combination might be $3x + 5$ where $3x$ is the product of a constant and a variable, and $5$ is a constant added to it.
4. **Quotient**: An example of a quotient would be $\frac{5}{x}$, which involves dividing a constant by a variable.

Overall, algebraic expressions can represent a wide range of mathematical ideas and are foundational in algebra and higher-level mathematics. Each expression can be simplified, evaluated, or manipulated according to the rules of algebra.

A single variable, a constant, a combination of these as a product or quotient forms a

Question

A single variable, a constant, a combination of these as a product or quotient forms a

Solution

Similar Questions

Upgrade your grade with Knowee