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Original Question
At a farmers market, Samuel bought 3 pounds of apples for x dollars per pound and 2 bags of spinach for y dollars each. The nex...Asked by shhh
At a farmers market, Samuel bought 1 pounds of apples for x dollars per pound and 3 bags of spinach for y dollars each. The next day, he returned and bought 6 pounds of apples for x dollars per pound and 2 bags of spinach for y dollars each. Which expression represents the total amount he spent at the market on both days?(1 point)
Responses
7y+5x
7 y plus 5 x
4x+8y
4 x plus 8 y
4y+8x
4 y plus 8 x
7x+5y
Responses
7y+5x
7 y plus 5 x
4x+8y
4 x plus 8 y
4y+8x
4 y plus 8 x
7x+5y
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine the total amount Samuel spent at the farmers market over both days, we need to analyze his purchases.
**First day:**
- He bought 1 pound of apples for \(x\) dollars per pound: \(1 \times x = x\) dollars.
- He bought 3 bags of spinach for \(y\) dollars each: \(3 \times y = 3y\) dollars.
- Total spent on the first day: \(x + 3y\).
**Second day:**
- He bought 6 pounds of apples for \(x\) dollars per pound: \(6 \times x = 6x\) dollars.
- He bought 2 bags of spinach for \(y\) dollars each: \(2 \times y = 2y\) dollars.
- Total spent on the second day: \(6x + 2y\).
**Total spent over both days:**
- Combine both totals:
\[
(x + 3y) + (6x + 2y) = (x + 6x) + (3y + 2y) = 7x + 5y.
\]
So, the expression that represents the total amount he spent at the market on both days is:
\[
\boxed{7x + 5y}.
\]
**First day:**
- He bought 1 pound of apples for \(x\) dollars per pound: \(1 \times x = x\) dollars.
- He bought 3 bags of spinach for \(y\) dollars each: \(3 \times y = 3y\) dollars.
- Total spent on the first day: \(x + 3y\).
**Second day:**
- He bought 6 pounds of apples for \(x\) dollars per pound: \(6 \times x = 6x\) dollars.
- He bought 2 bags of spinach for \(y\) dollars each: \(2 \times y = 2y\) dollars.
- Total spent on the second day: \(6x + 2y\).
**Total spent over both days:**
- Combine both totals:
\[
(x + 3y) + (6x + 2y) = (x + 6x) + (3y + 2y) = 7x + 5y.
\]
So, the expression that represents the total amount he spent at the market on both days is:
\[
\boxed{7x + 5y}.
\]
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