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To demonstrate that multiplying polynomials is a closed system, we'll multiply the polynomials \( (x^2 - 1)(-2x + 5) \):
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38 views
To demonstrate how multiplying polynomials is a closed system, we'll multiply the two polynomials \( (x^2 - 1)(-2x + 5) \) and
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Use the following multiplication problem to show how multiplying polynomials is a closed system. (x2−1)(−2x+5)
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In 1–2 sentences, explain why the following operation is a closed system under subtraction.%C2%A0 (9x2+17x+13)−(2x2+12x+11)
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To prove that the two algebraic expressions \((x - 5)(x + 3)\) and \(2x^2 - x^2 - 2x - 20 + 5\) are equivalent using the
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e the Distributive Property to prove that these algebraic expressions are equivalent. Explain your answer in one sentence for
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To demonstrate that Expression 1 is equivalent to Expression 2 using the Associative Property, we can rewrite both expressions
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Use the Associative Property to demonstrate that Expression 1 is equivalent to Expression 2. Expression 1:%C2%A0 22r−13
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Your proof that \( y \cdot 3x \) is equivalent to \( 3xy \) using the Commutative Property is clear and correct. Here’s a
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To prove that \( y \cdot 3x \) is equivalent to \( 3xy \) using the Commutative Property, we can rearrange the factors in the
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Using%C2%A0the Commutative Property,%C2%A0prove that these algebraic expressions are equivalent. In 1–2 sentences, explain
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To demonstrate that polynomials form a closed system under multiplication, we need to show that when two polynomials are
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42 views
6. Which of the following responses shows that
polynomials form a closed system under multiplication? (1 3)((𝑥 4−2)
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To find the sum of the expression \((4p - 2p^2 + 8) + (5p^2 + 2p) + (7 - 3p)\), we will first group and combine like terms.
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5. Find the sum.
(4𝑝−2𝑝2+8)+(5𝑝2+2𝑝)+(7−3𝑝)
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To simplify the expression
\[ \frac{3x^2 + 2x - 5x - 2x^2 + 2}{(x-2)(x-1)(x+2)(x-2)(x+1)(x+2)}, \] let's break it down step by
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To find the expression equivalent to \(\frac{3x^2 + 2x - 5x - 2x^2 + 2}{(x-2)(x-1)(x+2)(x-2)(x+1)(x+2)}\), we will first
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Find the expression that is equivalent to 3𝑥2+2𝑥−5𝑥−2𝑥2+2 (𝑥−2)(𝑥−1) (𝑥+2)(𝑥−2)
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Step 1: Simplify the Numerator
First, let's focus on the top part, which is called the numerator: \[ 3x^2 + 2x - 5x - 2x^2 + 2 \]
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To simplify the given expression \( \frac{3x^2 + 2x - 5x - 2x^2 + 2}{(x - 2)(x - 1)(x + 2)(x - 2)(x + 1)(x + 2)} \), we first
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Find the expression that is equivalent to 3𝑥2+2𝑥−5𝑥−2𝑥2+2 (𝑥−2)(𝑥−1) (𝑥+2)(𝑥−2)
1 answer
18 views
To simplify \((3x - 5)(2x + 2)\), we can use the Distributive Property where we multiply each term in the first part by each
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To rewrite the expression \((3x - 5)(2x + 2)\) using the Distributive Property, you need to distribute each term in the first
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39 views
.Using the Distributive Property to rewrite the expression (3x – 5)(2x + 2)
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