To express "12 decreased by some number," you can use the mathematical expression (12 - x), where (x) represents the unknown number. This expression indicates that you start with 12 and subtract the value of (x) from it. The result will vary depending on the specific value of (x).
The numerical expression for 20 decreased by 8 is written as ( 20 - 8 ). This represents the operation of subtracting 8 from 20. The result of this expression is 12.
12
An expression that represents the sum of a number and 12 is ( x + 12 ), where ( x ) stands for the unknown number. This expression indicates that you take the value of ( x ) and add 12 to it.
16
The expression for the product of a number and 12 can be written as ( 12x ), where ( x ) represents the number. This indicates that you multiply the number ( x ) by 12.
"decreased by" means "minus" 12 decreased by z means 12 - z It really is that simple.
Well, darling, the algebraic expression for 12 divided by a number is simply 12/x, where x represents the unknown number you're dividing 12 by. So, there you have it, sweetie, 12 divided by a number is written as 12/x. Math made sassy!
12
Let the unknown number be x and so the expression is: x+12
An expression that represents the sum of a number and 12 is ( x + 12 ), where ( x ) stands for the unknown number. This expression indicates that you take the value of ( x ) and add 12 to it.
16
That depends on what the number is which you are decreasing by. It is a number less than or equal to 12. Beyond that nothing more can be said without further information.
The expression for the product of a number and 12 can be written as ( 12x ), where ( x ) represents the number. This indicates that you multiply the number ( x ) by 12.
It is: 12 ≤ N - 7
16
An expression that is equivalent to "12 less than the product of 4 and a number" can be written as ( 4x - 12 ), where ( x ) represents the number. This expression first calculates the product of 4 and the number, then subtracts 12 from that product.
The expression "15x - 12" can be described in words as "fifteen times a variable x, decreased by twelve." This phrase captures both the multiplication of the variable and the subtraction involved in the expression.