Which algebraic expression models the given word phrase

seven divided by twice a number. x = 0 or x = -4. x = 0 or x = -5. .

For example, the phrase. Which algebraic expression models the word phrase 40 fewer than a number t? −40t t+40 40−t t−40 The answer is number 1 (A) Which algebraic expression models the given word phrase? 6 times the sum of a and b O 6(a + b) O a + b Solved Examples. seven divided by twice a number. x = 0 or x = -4. x = 0 or x = -5.

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Jul 9, 2018 · c-18 We know that "less than" means that the number before that phrase is going to be subtracted from the number after it. To determine the algebraic expression that models the phrase "40 fewer than a number," we can break down the phrase into its components. the sum of the product of a number k and 4, and a number m. Write an algebraic expression that models the word phrase "the product of 8 and the sum of a number X and 3" a. 8+3x b. 3x+8 c. 8x+3 d.

It shows examples and common aspects of the transformation of algebra word problems into equations and expressions. Word salad is when someone strings random words together, leading to an incoherent expression of thought. six less than the quotient of d and g. Study methods used in algebra, and discover examples of how to use the algebraic model to solve real-life word. Which algebraic expression models the given word phrase? 40 fewer than a number t.

Study with Quizlet and memorize flashcards containing terms like What would the next number be in the pattern? 1/324, 1/108, 1/36, 1/12. Level up on all the skills in this unit and collect up to 1,100 Mastery points! The core idea in algebra is using letters to represent relationships between numbers without specifying what those numbers are! Let's explore the basics of communicating in algebraic expressions. ….

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However, with the right approach and strategy, solving simple algebra word problems c. The sum of 'a' and 'b' would be.

Solution: The algebraic expression that models the word phrase "6 times the sum of a and b" is 6(a + b). 50, pencils (p) costs $3, and erasers (e) cost $2, each. Example 2. 4. 11 2. 4. 11: translate.

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