a can factory requires 2 sheets of metal A can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans The proportionality constant between the number of cans made and the number of . Distributor of industrial weighing equipment and components including electric junction boxes. Types include signal trim, excitation trim, and digital diagnostic junction boxes. .
0 · can factory requires 2 sheets of metal to make 36 cans 10 sheets
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5 · Acan factory requires 2 sheets of metal to make 36 cans and 10
6 · A can factory requires 2 sheets of metal to make 36 cans and 10
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9 · A Can Factory Requires 2 Sheets of Metal
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A can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. The proportionality constant between the number of cans made and the number of .A can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans The proportionality constant between the number of cans made and the number of .Answer: 1 sheet of metal is equivalent to 18 cans. Step-by-step explanation: If you divide 36/2 you get 18 and if you divide 180/10 you also get 18. So the proportionality of cans made to the .
Divide the number of cans by the number of sheets to find the constant. 36 cans / 2 sheets = 18 cans per sheet. 180 cans / 10 sheets = 18 cans per sheet. The proportionality constant is 18 .The proportionality constant between the number of cans made and the number of sheets of metal used is Your solution’s ready to go! Our expert help has broken down your problem into an .A can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. The proportionality constant between the number of cans made and the number of sheets of metal used is Reset Next 36 18 288 5. . let y = # of sheets. x = # of cans. y = kx where k is the proportionality constant. Assuming linear relationship of the two, we can use either data point as follows: y = kx. 2 = .
can factory requires 2 sheets of metal to make 36 cans 10 sheets
Acan factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. the proportionality constant between the number of cans made and the number of .For 2 sheets of metal: Proportionality constant = Number of cans / Number of sheets = 36 / 2 = 18. For 10 sheets of metal: Proportionality constant = Number of cans / Number of sheets = 180 / . To solve for the proportionality constant, we can set up a ratio. As given in the question, 2 sheets of metal produce 36 cans, so we can write this ratio as 36 cans / 2 sheets of metal which simplifies to 18 cans per sheet of metal. This tells us that the proportionality constant is .
A can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. The proportionality constant between the number of cans made and the number of sheets of metal used isA can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans The proportionality constant between the number of cans made and the number of sheets of metal used is square
Answer: 1 sheet of metal is equivalent to 18 cans. Step-by-step explanation: If you divide 36/2 you get 18 and if you divide 180/10 you also get 18. So the proportionality of cans made to the number of sheets of metal used would be 1:18Divide the number of cans by the number of sheets to find the constant. 36 cans / 2 sheets = 18 cans per sheet. 180 cans / 10 sheets = 18 cans per sheet. The proportionality constant is 18 cans per sheet.The proportionality constant between the number of cans made and the number of sheets of metal used is Your solution’s ready to go! Our expert help has broken down your problem into an easy-to-learn solution you can count on.A can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. The proportionality constant between the number of cans made and the number of sheets of metal used is Reset Next 36 18 288 5. Click here 👆 to get an answer to your question ️ Select the correct answer from the drop-down menu.
let y = # of sheets. x = # of cans. y = kx where k is the proportionality constant. Assuming linear relationship of the two, we can use either data point as follows: y = kx. 2 = k(36) k = 1/18. Therefore, the proportionality constant is 1/18.Acan factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. the proportionality constant between the number of cans made and the number of sheets of metal used is Answers: 2For 2 sheets of metal: Proportionality constant = Number of cans / Number of sheets = 36 / 2 = 18. For 10 sheets of metal: Proportionality constant = Number of cans / Number of sheets = 180 / 10 = 18. Both calculations yield the same proportionality constant, confirming the consistency.
To solve for the proportionality constant, we can set up a ratio. As given in the question, 2 sheets of metal produce 36 cans, so we can write this ratio as 36 cans / 2 sheets of metal which simplifies to 18 cans per sheet of metal. This tells us that the proportionality constant is .A can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. The proportionality constant between the number of cans made and the number of sheets of metal used isA can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans The proportionality constant between the number of cans made and the number of sheets of metal used is square
Answer: 1 sheet of metal is equivalent to 18 cans. Step-by-step explanation: If you divide 36/2 you get 18 and if you divide 180/10 you also get 18. So the proportionality of cans made to the number of sheets of metal used would be 1:18Divide the number of cans by the number of sheets to find the constant. 36 cans / 2 sheets = 18 cans per sheet. 180 cans / 10 sheets = 18 cans per sheet. The proportionality constant is 18 cans per sheet.The proportionality constant between the number of cans made and the number of sheets of metal used is Your solution’s ready to go! Our expert help has broken down your problem into an easy-to-learn solution you can count on.
A can factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. The proportionality constant between the number of cans made and the number of sheets of metal used is Reset Next 36 18 288 5. Click here 👆 to get an answer to your question ️ Select the correct answer from the drop-down menu. let y = # of sheets. x = # of cans. y = kx where k is the proportionality constant. Assuming linear relationship of the two, we can use either data point as follows: y = kx. 2 = k(36) k = 1/18. Therefore, the proportionality constant is 1/18.Acan factory requires 2 sheets of metal to make 36 cans and 10 sheets of metal to make 180 cans. the proportionality constant between the number of cans made and the number of sheets of metal used is Answers: 2
Solved: A can factory requires 2 sheets of metal to make 36 cans
Solved A can factory requires 2 sheets of metal to make 36
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a can factory requires 2 sheets of metal|A Can Factory Requires 2 Sheets of Metal