The variable expression that represents the phrase "the sum of the number of dogs and the 6 cats" can be written as ( d + 6 ), where ( d ) represents the number of dogs. Here, you simply add the number of dogs to the constant number of cats (which is 6) to express the total.
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 ).
The variable expression for "6 times a number p" is written as ( 6p ). This expression represents the product of the constant 6 and the variable ( p ). It can be used to calculate the value when ( p ) is known.
To write an expression that represents the sum of a number and 12, you can use a variable to represent the unknown number. For example, if you let the variable ( x ) represent the number, the expression would be ( x + 12 ). This indicates that you are adding 12 to whatever value ( x ) holds.
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.
A number in front of a variable is called a coefficient. It represents how many times the variable is multiplied. For example, in the expression (3x), the number 3 is the coefficient of the variable (x). Coefficients can be positive, negative, or zero, and they play a crucial role in determining the value of the expression when the variable is assigned a specific number.
The answer is B+9 for apex you are welcome and have a good day
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 ).
The variable expression for "6 times a number p" is written as ( 6p ). This expression represents the product of the constant 6 and the variable ( p ). It can be used to calculate the value when ( p ) is known.
To write an expression that represents the sum of a number and 12, you can use a variable to represent the unknown number. For example, if you let the variable ( x ) represent the number, the expression would be ( x + 12 ). This indicates that you are adding 12 to whatever value ( x ) holds.
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.
A number in front of a variable is called a coefficient. It represents how many times the variable is multiplied. For example, in the expression (3x), the number 3 is the coefficient of the variable (x). Coefficients can be positive, negative, or zero, and they play a crucial role in determining the value of the expression when the variable is assigned a specific number.
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 ).
In the context of algebra, "4d" would typically be considered a numerical expression rather than a variable. A variable is typically a letter or symbol that represents an unknown quantity that can vary, while a numerical expression is a combination of numbers and mathematical operations. In this case, "4d" represents the product of the number 4 and the variable "d," making it a numerical expression.
x is a variable that represents an unknown number and its value depends on the algebraic expression it is used in.
The variable expression that represents the phrase "the number of plants divided among 8 yards" is ( \frac{p}{8} ), where ( p ) is the total number of plants. This expression indicates that the total number of plants is being evenly distributed across 8 yards.
The variable expression "6w" can be described as a "monomial," which is a single term consisting of a coefficient (6) and a variable (w). It represents the product of the number 6 and the variable w. In algebra, it indicates that the value of the expression changes depending on the value assigned to the variable w.
The variable expression that represents the phrase "the sum of the number of dogs and the 6 cats" is ( d + 6 ), where ( d ) is the number of dogs. This expression adds the number of dogs to the fixed number of cats, which is 6.