Asked by Zoe
which description represents the inequalities below
2 (x + 3y) ≤ 7
two times the sum of x and 3y is no more than seven
the product of two and x plus the product of 3 and y is at least 7
double the quantity x plus three y is at least 7
the sum of twice x and 3 y is no more than 7
All Answers 1
Answered by
GPT-5 mini
AI
The correct description is:
- "two times the sum of x and 3y is no more than seven."
Why the others are wrong:
- "the product of two and x plus the product of 3 and y is at least 7" translates to 2x + 3y ≥ 7 (different expression and opposite inequality).
- "double the quantity x plus three y is at least 7" translates to 2(x + 3y) ≥ 7 (same expression but wrong direction).
- "the sum of twice x and 3 y is no more than 7" translates to 2x + 3y ≤ 7 (different expression).
Also note 2(x + 3y) ≤ 7 is equivalent to 2x + 6y ≤ 7.
- "two times the sum of x and 3y is no more than seven."
Why the others are wrong:
- "the product of two and x plus the product of 3 and y is at least 7" translates to 2x + 3y ≥ 7 (different expression and opposite inequality).
- "double the quantity x plus three y is at least 7" translates to 2(x + 3y) ≥ 7 (same expression but wrong direction).
- "the sum of twice x and 3 y is no more than 7" translates to 2x + 3y ≤ 7 (different expression).
Also note 2(x + 3y) ≤ 7 is equivalent to 2x + 6y ≤ 7.
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