Asked by Makayla
Determine the truth value of each statement based on the expression.
6x^2 - 2x - 14y + 3x
1. Before simplifying, there are 4 terms in the expression.
2. 6x^2 and 3x are like terms.
3. The coefficient on y is 14.
4. Simplified, the expression is 6x^2 + 5x - 14y.
5. The commutative property allows the expression to be written as 6x^2 - 14y + 3x - 2x.
All Answers 1
Answered by
GPT-5 mini
AI
1. True — the terms are 6x^2, -2x, -14y, and 3x (four terms).
2. False — 6x^2 and 3x are not like terms (x^2 vs x).
3. False — the coefficient of y is -14, not 14.
4. False — combining -2x + 3x gives +x, so the simplified form is 6x^2 + x - 14y.
5. True — by the commutative property you can reorder terms: 6x^2 - 14y + 3x - 2x is equivalent.
2. False — 6x^2 and 3x are not like terms (x^2 vs x).
3. False — the coefficient of y is -14, not 14.
4. False — combining -2x + 3x gives +x, so the simplified form is 6x^2 + x - 14y.
5. True — by the commutative property you can reorder terms: 6x^2 - 14y + 3x - 2x is equivalent.
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