Solved on Nov 16, 2023

Which paper towel product offers the better value? Product A: $\$ 5.16$ for 6 rolls, or Product B: $\$ 7.04$ for 8 rolls?

STEP 1

Assumptions1. Product A costs $5.16 for6 rolls of paper towels. Product B costs$ 7.04 for8 rolls of paper towels3. We determine the better buy by comparing the cost per roll of paper towel for each product

STEP 2

First, we need to find the cost per roll for Product A. We can do this by dividing the total cost of Product A by the number of rolls.
$Cost\, per\, roll\, A = Total\, cost\, A / Number\, of\, rolls\, A$

STEP 3

Now, plug in the given values for the total cost and number of rolls for Product A to calculate the cost per roll.
$Cost\, per\, roll\, A = \$5.16 /6$

STEP 4

Calculate the cost per roll for Product A.
$Cost\, per\, roll\, A = \$.16 /6 = \$0.86$

STEP 5

Next, we need to find the cost per roll for Product B. We can do this by dividing the total cost of Product B by the number of rolls.
$Cost\, per\, roll\, B = Total\, cost\, B / Number\, of\, rolls\, B$

STEP 6

Now, plug in the given values for the total cost and number of rolls for Product B to calculate the cost per roll.
$Cost\, per\, roll\, B = \$.04 /8$

STEP 7

Calculate the cost per roll for Product B.
$Cost\, per\, roll\, B = \$7.04 / = \$0.88$

STEP 8

Now that we have the cost per roll for both products, we can compare them to determine which is the better buy. The product with the lower cost per roll is the better buy.
Product A is the better buy as it has a lower cost per roll ( $0.86) compared to Product B ($ 0.88).

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Which paper towel product offers the better value? Product A: $\$ 5.16$ for 6 rolls, or Product B: $\$ 7.04$ for 8 rolls?

STEP 1

Assumptions1. Product A costs $5.16 for6 rolls of paper towels. Product B costs$ 7.04 for8 rolls of paper towels3. We determine the better buy by comparing the cost per roll of paper towel for each product

STEP 2

First, we need to find the cost per roll for Product A. We can do this by dividing the total cost of Product A by the number of rolls.
$Cost\, per\, roll\, A = Total\, cost\, A / Number\, of\, rolls\, A$

STEP 3

Now, plug in the given values for the total cost and number of rolls for Product A to calculate the cost per roll.
$Cost\, per\, roll\, A = \$5.16 /6$

STEP 4

Calculate the cost per roll for Product A.
$Cost\, per\, roll\, A = \$.16 /6 = \$0.86$

STEP 5

Next, we need to find the cost per roll for Product B. We can do this by dividing the total cost of Product B by the number of rolls.
$Cost\, per\, roll\, B = Total\, cost\, B / Number\, of\, rolls\, B$

STEP 6

Now, plug in the given values for the total cost and number of rolls for Product B to calculate the cost per roll.
$Cost\, per\, roll\, B = \$.04 /8$

STEP 7

Calculate the cost per roll for Product B.
$Cost\, per\, roll\, B = \$7.04 / = \$0.88$

STEP 8

Now that we have the cost per roll for both products, we can compare them to determine which is the better buy. The product with the lower cost per roll is the better buy.
Product A is the better buy as it has a lower cost per roll ( $0.86) compared to Product B ($ 0.88).

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Which paper towel product offers the better value? Product A: $5.16\$ 5.16$5.16 for 6 rolls, or Product B: $7.04\$ 7.04$7.04 for 8 rolls?

STEP 1

Assumptions1. Product A costs 5.16for6rollsofpapertowels.ProductBcosts5.16 for6 rolls of paper towels. Product B costs 5.16for6rollsofpapertowels.ProductBcosts7.04 for8 rolls of paper towels3. We determine the better buy by comparing the cost per roll of paper towel for each product

STEP 2

First, we need to find the cost per roll for Product A. We can do this by dividing the total cost of Product A by the number of rolls.Cost per roll A=Total cost A/Number of rolls ACost\, per\, roll\, A = Total\, cost\, A / Number\, of\, rolls\, ACostperrollA=TotalcostA/NumberofrollsA

STEP 3

Now, plug in the given values for the total cost and number of rolls for Product A to calculate the cost per roll.Cost per roll A=$5.16/6Cost\, per\, roll\, A = \$5.16 /6CostperrollA=$5.16/6

STEP 4

Calculate the cost per roll for Product A.Cost per roll A=$.16/6=$0.86Cost\, per\, roll\, A = \$.16 /6 = \$0.86CostperrollA=$.16/6=$0.86

STEP 5

Next, we need to find the cost per roll for Product B. We can do this by dividing the total cost of Product B by the number of rolls.Cost per roll B=Total cost B/Number of rolls BCost\, per\, roll\, B = Total\, cost\, B / Number\, of\, rolls\, BCostperrollB=TotalcostB/NumberofrollsB

STEP 6

Now, plug in the given values for the total cost and number of rolls for Product B to calculate the cost per roll.Cost per roll B=$.04/8Cost\, per\, roll\, B = \$.04 /8CostperrollB=$.04/8

STEP 7

Calculate the cost per roll for Product B.Cost per roll B=$7.04/=$0.88Cost\, per\, roll\, B = \$7.04 / = \$0.88CostperrollB=$7.04/=$0.88

STEP 8

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Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

Which paper towel product offers the better value? Product A: $\$ 5.16$ for 6 rolls, or Product B: $\$ 7.04$ for 8 rolls?

Assumptions1. Product A costs $5.16 for6 rolls of paper towels. Product B costs$ 7.04 for8 rolls of paper towels3. We determine the better buy by comparing the cost per roll of paper towel for each product

First, we need to find the cost per roll for Product A. We can do this by dividing the total cost of Product A by the number of rolls.
$Cost\, per\, roll\, A = Total\, cost\, A / Number\, of\, rolls\, A$

Now, plug in the given values for the total cost and number of rolls for Product A to calculate the cost per roll.
$Cost\, per\, roll\, A = \$5.16 /6$

Calculate the cost per roll for Product A.
$Cost\, per\, roll\, A = \$.16 /6 = \$0.86$

Next, we need to find the cost per roll for Product B. We can do this by dividing the total cost of Product B by the number of rolls.
$Cost\, per\, roll\, B = Total\, cost\, B / Number\, of\, rolls\, B$

Now, plug in the given values for the total cost and number of rolls for Product B to calculate the cost per roll.
$Cost\, per\, roll\, B = \$.04 /8$

Calculate the cost per roll for Product B.
$Cost\, per\, roll\, B = \$7.04 / = \$0.88$