Caden states that n2 +3n + 2n is an equivalent expression to 6n. Why is Caden's statement incorrect? Select all that apply. Because n2 + 3n + 2n simplifies to n (n + 5), which is not equivalent to 6n. Because when you substitute 1 for n in both expressions, n² + 3n + 2n has a value of 7, and 6n has a value of 6. These values are not equal. Because when you substitute 4 for n in both expressions, n2 + 3n + 2n has a value of 36, and 6n has a value of 24. These values are not equal. Because when you substitute 3 for n in both expressions, n² + 3m + 2n has a value of 24, and 6n has a value of 18. These values are not equal. Because n2 + 3n + 2n simplifies to n2 + 5, which is not equivalent to 6n. Because n? + 3n + 2n simplifies to 7n, which is not equivalent to 6n.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
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Chapter8: Polynomials
Section8.2: Multiplying A Polynomial By A Monomial
Problem 52PFA
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Caden states that n2 +3n + 2n is an equivalent expression to 6n.
Why is Caden's statement incorrect? Select all that apply.
Because n2 + 3n + 2n simplifies to n (n + 5), which is not equivalent to 6n.
Because when you substitute 1 for n in both expressions, n² + 3n + 2n has a value of 7, and 6n has a value
of 6. These values are not equal.
Because when you substitute 4 for n in both expressions, n² + 3n + 2n has a value of 36, and 6n has a value
of 24. These values are not equal.
Because when you substitute 3 for n in both expressions, n² + 3m + 2n has a value of 24, and 6n has a value
of 18. These values are not equal.
Because n2 + 3n + 2n simplifies to n² + 5, which is not equivalent to 6n.
Because n2 + 3n + 2n simplifies to 7n, which is not equivalent to 6n.
Transcribed Image Text:Caden states that n2 +3n + 2n is an equivalent expression to 6n. Why is Caden's statement incorrect? Select all that apply. Because n2 + 3n + 2n simplifies to n (n + 5), which is not equivalent to 6n. Because when you substitute 1 for n in both expressions, n² + 3n + 2n has a value of 7, and 6n has a value of 6. These values are not equal. Because when you substitute 4 for n in both expressions, n² + 3n + 2n has a value of 36, and 6n has a value of 24. These values are not equal. Because when you substitute 3 for n in both expressions, n² + 3m + 2n has a value of 24, and 6n has a value of 18. These values are not equal. Because n2 + 3n + 2n simplifies to n² + 5, which is not equivalent to 6n. Because n2 + 3n + 2n simplifies to 7n, which is not equivalent to 6n.
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