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A set of practice exercises focused on multiplying monomials and binomials, along with their corresponding solutions. It covers various aspects of binomial multiplication, including identifying like terms, representing products using algebra tiles, and applying the distributive property. The exercises are designed to reinforce understanding of these concepts and provide students with opportunities to practice their skills.
Typology: Exams
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Consider the binomial multiplication represented in this table. Perform the binomial multiplication to determine the value of the letters in the table. Which letters from the table represent like terms? - ANSA= -3x B= 14x C= - A and B Did Cherise use algebra tiles to correctly represent the product of (x - 2) (x - 3)? - ANSNo, she did not multiply the negative integer tiles by the other negative integer tiles correctly. Find the product of (-d + e)(4e + d). Which statements are true? Check all that apply. There are 2 terms in the product. There are 3 terms in the product.
There are 4 terms in the product. The product is degree 1. The product is degree 2. The product is degree 4. - ANSThere are 3 terms in the product. The product is degree 2. Josephine has a rectangular garden with an area of 2x2 + x - 6 square feet. Which expressions can represent the length and width of the garden? length = x2 - 3 feet; width = 2 feet length = 2x + 3 feet; width = x - 2 feet length = 2x + 2 feet; width = x - 3 feet length = 2x - 3 feet; width = x + 2 feet - ANSlength = 2x - 3 feet; width = x + 2 feet Louise completed the work shown below. (5x3+ 3)2= (5x3)2+ (3)2= 25x6+ 9 Determine if Louise's answer is correct. Explain. - ANSShe is missing the term 30x3. When squaring a binomial, it is best to write the product of the binomial times itself. Then you can use the distributive property to multiply each term in the first binomial by each term in the second