yes
The algebraic expression for one more than the square of ( x ) is ( x^2 + 1 ). This expression represents the value obtained by first squaring ( x ) and then adding 1 to that result.
A variable comes after the number 2n+5n=7n
To change the phrase "14 less than the quantity k times 6" to an algebraic expression, you would first write "k times 6" as 6k. Then, you would subtract 14 from that expression to get the final algebraic expression, which is 6k - 14. This expression represents the result of taking 14 away from the product of k and 6.
The algebraic expression for one fourth the difference of a number and 7 can be written as (1/4)(x - 7), where x represents the unknown number. This expression first calculates the difference between the number and 7 by subtracting 7 from the number (x - 7), then finds one fourth of that difference by multiplying the result by 1/4.
Write an expression consisting of up to three terms:One term in which the key variable is squared,one term with a multiple of the variable, anda constant.The first of these MUST be present. The three terms must be added or subtracted.
To write the algebraic expression for "2 less than a number," first define the number as a variable, commonly ( x ). The phrase "2 less than" indicates subtraction, so the expression would be ( x - 2 ). Therefore, the algebraic expression is ( x - 2 ).
The evaluate a algebraic math expression you first must substitute a number for each variable. Then you must perform the operation in the correct order.
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.
The English expression "the product of two and a number minus eleven" can be mathematically represented as ( 2x - 11 ), where ( x ) is the variable representing "a number." This expression indicates that you first multiply the number by two and then subtract eleven from the result. It effectively combines multiplication and subtraction in a single algebraic statement.
The algebraic expression for 14 less than the quotient of 63 and the number H is ( \frac{63}{H} - 14 ). This expression first calculates the quotient of 63 and H, and then subtracts 14 from that result.
The algebraic expression for "8 more than half a number" can be represented as ( \frac{x}{2} + 8 ), where ( x ) represents the unknown number. This expression first calculates half of the number by dividing it by 2, then adds 8 to the result.
The algebraic expression for "4 times the sum of a number and 6008" can be written as 4(x + 6008), where x represents the unknown number. This expression denotes that the number is added to 6008 first, and then the sum is multiplied by 4. To simplify, you can distribute the 4 into the parentheses to get 4x + 24032.
let x = first number let y = second number x + y =20
The algebraic expression for the sum of 6 times a number and 5 can be written as ( 6x + 5 ), where ( x ) represents the unknown number. This expression indicates that you first multiply the number by 6 and then add 5 to that product.
It does not matter.
The factor ( x ) in the first term of an expression typically represents a variable that can take on different values within a given context. It may indicate an unknown quantity in algebraic equations or serve as a placeholder in functions. The role of ( x ) can change based on the specific expression or equation it is part of, but it generally signifies the input or independent variable in mathematical analysis.
To express "six less than two thirds of a number" in algebraic form, let the number be represented by ( x ). The expression would be ( \frac{2}{3}x - 6 ). This indicates that you first calculate two-thirds of ( x ) and then subtract 6 from that result.