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What algebraic expression represents this phrase the product of 50 and the number of employees?

50•n


What is 25-n in an phrase expression?

The expression "25 - n" represents a mathematical operation where a variable "n" is subtracted from the constant 25. This expression can be interpreted as the difference between the number 25 and whatever value "n" holds. In a practical context, it could represent a scenario such as calculating the remaining amount after spending "n" dollars from an initial budget of 25 dollars.


Which expression represents the product of 3 and (54 n plus 1.8)?

It is 3*(54n + 1.8)


Write as a algebraic expression 25 less than the product of 4 times a number n?

(4n) - 25


4n 2 25 is an example of what?

The expression 4n + 25 is an example of a linear equation in one variable (n). It represents a relationship between n and an unknown constant.


What is an algebraic expression for 3 more than the product of 8 and a number?

The algebraic expression would be 8n + 3, where n represents the unknown number.


What is an algebraic expression for 25 more than a number n?

n + 25 =====


What is 3n squared plus 2n minus 5?

3n2 + 2n - 5That's a second degree trinomial expression that represents a number. The numberit represents depends on the value of 'n', and it changes whenever 'n' changes, butit's never less than -51/3 .Both the expression and the number are the product of (3n + 5) and (n - 1) .


Which expression represents the sum of the first n multiples of 8?

4*n(n+1)


What is the expression for the product of a number and twelve?

n * 12


How do you write algebraic expression 25 times the quantity of 16 less than n?

25 * (n - 16) 25(n - 16)


Best represents the product of two consecutive integers?

The product of two consecutive integers can be represented mathematically as ( n(n + 1) ), where ( n ) is any integer. This expression captures the idea that the two integers are ( n ) and ( n + 1 ). For example, if ( n = 3 ), the product would be ( 3 \times 4 = 12 ). This representation highlights the relationship between consecutive numbers in a simple algebraic form.