an arrangement for one container needs to have at least 4 flowers in it and the total wholesale cost must be less than $12. at wholesale, lilies cost $2 per flower and roses cost $3 per flower. if x is the number of lilies and y is the number of roses, which graph represents the system of inequalities for this scenario?
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get an arrangement for one container needs to have at least 4 flowers in it and the total wholesale cost must be less than $12. at wholesale, lilies cost $2 per flower and roses cost $3 per flower. if x is the number of lilies and y is the number of roses, which graph represents the system of inequalities for this scenario? from EN Bilgi.
An arrangement for one container needs to have at
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An arrangement for one container needs to have at least 4 flowers in it and the total wholesale cost must be less than $ 12. At wholesale, lilies cost $ 2 per flower and roses cost $ 3 per flower. If x is the number of lilies and y is the number of roses, which graph represents the system of inequalities for this scenario? Next Submit
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Grade 8 · 2021-11-17
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An arrangement for one container needs to have at least flowers in it and the total wholesale cost must be less than . At wholesale, lilies cost per flower and roses cost per flower. If is the number of lilies and is the number of roses, which graph represents the system of inequalities for this scenario? Next Submit
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A florist is creating \(10\) centerpieces for the tables at a wedding reception. Roses cost \(\$2.50\) each, lilies cost \(\$4\) each, and irises cost \(\$2\) each. The customer has a budget of \(\$300\) allocated for the centerpieces and wants each centerpiece to contain \(12\) flowers, with twice as many roses as the number of irises and lilies combined.
Write a system of linear equations that represents the situation.
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📈An arrangement for one container needs to have at least 4 flowers in it and the total wholesale cost
Click here 👆 to get an answer to your question ✍️ An arrangement for one container needs to have at least 4 flowers in it and the total wholesale cost must be …
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An arrangement for one container needs to have at least 4 flowers in it and the total wholesale cost must be less than $12. At wholesale, lilies cost $2 per flower and roses cost $3 per flower. If x is the number of lilies and y is the number of roses, which graph represents the system of inequalities for this scenario?
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Expert-verified answer
The graph that most effectively illustrates the system of inequalities for the given scenario would be:
- Graph A
Given that,Minimum flowers in the arrangement = 4 flowersThe wholesale cost should be < $12
Cost of Lilies = $2 per flower
Cost of Roses = $3 per flower
where number of lilies number of rose
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System of Equations and Inequalities Flashcards
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System of Equations and Inequalities
5.0 1 Review Solve: 2x+7y=14 4x+14y=21
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No Solution (parallel lines)
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Solve: 4x+2y+3z=1 2x-3y+5z=-14 6x-y+4z=-1
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Solution (2, 1, -3)
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1/12 Created by amycramer75TEACHER
Terms in this set (12)
Solve: 2x+7y=14 4x+14y=21
No Solution (parallel lines)
Solve: 4x+2y+3z=1 2x-3y+5z=-14 6x-y+4z=-1 Solution (2, 1, -3)
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2.5x + 4y + 2z = 32 x + y + z = 12 x = 2(y + z)
You have $25 to spend on 21 pounds of three kinds of apples. Empire apples cost $1.40 per pound, Red Delicious apples cot $1.10 per pound, and Golden Delicious apples cost $1.30 per pound. You want the weight of the Red Delicious apples to equal twice the combined weight of the other two kids. How many pounds of each kind of apple should you buy. Write a system of equations that represents this situation.
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A company produces six products in the following fashion. Each unit of raw material purchased yields four units of product 1, two units of product 2, and one unit of product 3. Up to 1,200 units of product 1 can be sold, and up to 300 units of product 2 can be sold. Each unit of product 1 can be sold or processed further. Each unit of product 1 that is processed yields a unit of product 4. Demand for products 3 and 4 is unlimited. Each unit of product 2 can be sold or processed further. Each unit of product 2 that is processed further yields 0.8 unit of product 5 and 0.3 unit of product 6. Up to 1,000 units of product 5 can be sold, and up to 800 units of product 6 can be sold. Up to 3,000 units of raw material can be purchased at $6 per unit. Leftover units of products 5 and 6 must be destroyed. It costs$4 to destroy each leftover unit of product 5 and $$ 3 to destroy each leftover unit of product 6. Ignoring raw material purchase costs, the per-unit sales price and production costs for each product are shown in Table 24. Formulate an LP whose solution will yield a profitmaximizing production schedule. Table 24: [math]\begin{matrix} \text{Product} & \text{Sales Price }( $$ ) & Production Cost ($) 1 & 7 & 4 2 & 6 & 4 3 & 4 & 2 4 & 3 & 1 5 & 20 & 5 6 & 35 & 5$$$\end{matrix}$[/math]
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