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" 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 letter in 2x+6. The variable is the x.
A variable expression for 6 divided by z is written as ( \frac{6}{z} ). This expression represents the division of the constant 6 by the variable ( z ). It can also be expressed as ( 6z^{-1} ), indicating that ( z ) is in the denominator.
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.
A variable expression for the product of 6 and 3 can be written as ( 6 \times 3 ) or simply ( 18 ). If you want to introduce a variable, you could represent it as ( 6x ) where ( x ) is equal to 3. Thus, the variable expression can also be written as ( 6 \cdot 3 ) or ( 6x ) with ( x = 3 ).
6w
Which phrase describes the variable expression 6.w
The algebraic expression ( 7 + \frac{6}{k} ) can be expressed in words as: "Seven plus six divided by k." This phrase describes the operation of adding 7 to the result of dividing 6 by ( k ).
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 letter in 2x+6. The variable is the x.
A variable expression for 6 divided by z is written as ( \frac{6}{z} ). This expression represents the division of the constant 6 by the variable ( z ). It can also be expressed as ( 6z^{-1} ), indicating that ( z ) is in the denominator.
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.
Well, darling, the expression that describes 6 times b is simply 6b. It's as straightforward as a stiff drink at a dive bar. No need to complicate things, honey. Just remember to keep that b in check and you'll be golden.
A variable expression for the product of 6 and 3 can be written as ( 6 \times 3 ) or simply ( 18 ). If you want to introduce a variable, you could represent it as ( 6x ) where ( x ) is equal to 3. Thus, the variable expression can also be written as ( 6 \cdot 3 ) or ( 6x ) with ( x = 3 ).
To provide the variable expression when ( n ) equals 6, we first need to know the specific variable expression in question. However, if we assume a general expression like ( 3n + 2 ), substituting ( n ) with 6 would yield ( 3(6) + 2 = 18 + 2 = 20 ). Please provide the specific expression for a more tailored response.
A mathematical expression in its' most simplistic form, merely assigns a value to a variable. Don't confuse an expression with an equation. An equation requires a solution. An expression cannot be "solved". It only allows you to determine the value of a variable. This is the expression in words "x is equal to 3" (X is the variable which is equal to the constant number 3) This is the expression in numbers "x=3" The expression in words "y is equal to 6" (Y is the variable which is equal to the constant number 6) The expression in numbers is "y=6" I hope you understand now.
An algebraic expression for "6 fewer than m" can be written as ( m - 6 ). This expression indicates that you subtract 6 from the variable ( m ).