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what are the example of quotient orf rational algebraic expression.

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14y ago

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How do you solve algebraic expresions?

You solve algebraic expressions by getting the variable by itself.


How do you solve problems involve rational algebraic expressions?

To solve problems involving rational algebraic expressions, first, identify any restrictions by determining values that make the denominator zero. Next, simplify the expression by factoring and reducing common factors. If the problem involves equations, cross-multiply to eliminate the fractions, then solve for the variable. Finally, check your solutions against the restrictions to ensure they are valid.


How do you solve algebraic expressions?

An equation or an inequality can be solved but an expression cannot be solved.


In algebraic expressions is there a solution?

In many cases you can simplify an algebraic expression. You don't really "solve" them; an equation can be solved. An equation is a declaration that two expressions are equal, for example, x + 3 = 10.


Is it possible to solve an expression?

Yes, it is possible to solve an expression, but it depends on the type of expression. For numerical expressions, you can calculate a single value. For algebraic expressions, you can simplify or manipulate them to solve for a variable, often resulting in an equation that can be solved for specific values. However, expressions that are not equations do not have solutions in the traditional sense, as they lack an equality to solve against.


Why​ can't the denominators of rational expressions be​ zero How can we find the domain of a rational​ function?

Rational expressions are fractions and are therefore undefined if the denominator is​ zero; the domain of a rational function is all real numbers except those that make the denominator of the related rational expression equal to 0. If a denominator contains​ variables, set it equal to zero and solve.


An expression that contains at least one variable is called a?

An expression that contains at least one variable is called an algebraic expression. Algebraic expressions consist of variables, constants, and mathematical operations such as addition, subtraction, multiplication, and division. These expressions can be simplified or evaluated by substituting specific values for the variables. Algebraic expressions are fundamental in algebra and are used to represent mathematical relationships and solve equations.


Can you explain the significance of the keyword "1x-9" in the context of algebraic expressions?

In algebraic expressions, the keyword "1x-9" represents a linear equation with one variable (x) and a constant term (-9). This expression is significant because it helps to simplify and solve equations by isolating the variable and finding its value.


Why might it be important to write algebraic expressions?

I could help when you are dealing wit a hidden variable and will help solve the question. The expression has no answer so it shows the work.


How do you solve 1.50p plus 2.50p plus 3p This is a simplifying algebraic expressions and add subtract integer problem?

It is: 1.50p+2.50p+3p = 7p when simplified


How can properties help write equivalent algebraic expressions?

Properties of operations, such as the distributive, associative, and commutative properties, allow us to manipulate algebraic expressions systematically. For example, the distributive property enables us to expand expressions, while the associative property allows us to regroup terms for simplification. By applying these properties, we can create equivalent expressions that are easier to work with or solve. Ultimately, these properties provide the foundational rules for transforming expressions while maintaining their equality.


To solve a problem we often the given information into algebraic expressions and equations changing from one form to another?

To solve a problem using algebra, we typically translate the given information into algebraic expressions and equations that represent the relationships between variables. This process involves identifying key quantities, defining variables, and formulating equations that capture the problem's constraints. By manipulating these expressions—such as combining like terms, isolating variables, or applying operations—we can derive solutions or simplify the problem. This systematic approach allows us to analyze and solve a wide range of mathematical problems effectively.