Let the variable be ( x ), representing the number. The expression for the phrase "the quotient of 6 times a number and 16" can be written as ( \frac{6x}{16} ).
The variable expression for the quotient of 56 and a number can be written as ( \frac{56}{x} ), where ( x ) represents the unknown number. This expression indicates that 56 is being divided by the variable ( x ).
A variable expression to represent the quotient of a number and 3 can be written as ( \frac{x}{3} ), where ( x ) represents the number in question. This expression indicates that the number ( x ) is being divided by 3.
To write the quotient of 16 and a number, you can represent the unknown number with a variable, such as ( x ). The expression for the quotient would then be ( \frac{16}{x} ). This indicates that 16 is being divided by the variable ( x ).
n/12. n=variable......stands for the number.
To write the quotient of a number and 6 as an expression, you can represent the number as a variable, such as ( x ). The expression would then be written as ( \frac{x}{6} ). This indicates that the number ( x ) is being divided by 6.
The variable expression for the quotient of 56 and a number can be written as ( \frac{56}{x} ), where ( x ) represents the unknown number. This expression indicates that 56 is being divided by the variable ( x ).
A variable expression to represent the quotient of a number and 3 can be written as ( \frac{x}{3} ), where ( x ) represents the number in question. This expression indicates that the number ( x ) is being divided by 3.
To write the quotient of 16 and a number, you can represent the unknown number with a variable, such as ( x ). The expression for the quotient would then be ( \frac{16}{x} ). This indicates that 16 is being divided by the variable ( x ).
n/12. n=variable......stands for the number.
To write the quotient of a number and 6 as an expression, you can represent the number as a variable, such as ( x ). The expression would then be written as ( \frac{x}{6} ). This indicates that the number ( x ) is being divided by 6.
The algebraic expression for the quotient of ( c ) and 8 is written as ( \frac{c}{8} ). This expression represents the result of dividing the variable ( c ) by the number 8.
The algebraic expression for 84 divided by the number ( z ) is ( \frac{84}{z} ). This expression represents the quotient of 84 and the variable ( z ).
The algebraic expression for "4 decreased by the quotient of a number and 7" can be represented as 4 - (x/7), where x is the variable representing the number. The expression first calculates the quotient of the number and 7 by dividing x by 7, and then subtracts that quotient from 4. This expression captures the mathematical operation described in the question.
One term that can be expressed as a real number, a variable, or the product or quotient of a variable and a real number is "monomial." A monomial is an algebraic expression that consists of a single term, which can be a constant (real number), a variable (like (x)), or a combination of both (such as (3x) or (\frac{5}{2}y^2)).
x = 6n/42 x = n/7
-8 + 13/N, where N ≠0.
A number variable is a symbol that represents a numerical value, often used in algebraic expressions. The product of numbers and variables refers to the multiplication of these elements, while the quotient involves their division. For example, in the expression (3xy), (3) is a number, (x) and (y) are variables, and together they form a product. Conversely, in the expression (\frac{a}{b}), (a) and (b) can be numbers or variables, representing the quotient of the two.