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Select the correct answer.A seafood company produces cans of tuna. Each can gets wrapped with a paper label. If every can has a radius of 8.3 centimeters, what is the approximate length of the paper required to cover two cans? A. 26.062 centimeters B. 52.124 centimeters C. 104.248 centimeters D. 216.3146 centimeters

Question

Select the correct answer.A seafood company produces cans of tuna. Each can gets wrapped with a paper label. If every can has a radius of 8.3 centimeters, what is the approximate length of the paper required to cover two cans? A. 26.062 centimeters B. 52.124 centimeters C. 104.248 centimeters D. 216.3146 centimeters

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Solution

To find the length of the paper required to cover the cans, we need to calculate the circumference of the cans because the paper wraps around the circular side of the can.

The formula for the circumference of a circle is 2πr, where r is the radius of the circle.

Given that the radius of the can is 8.3 cm, the circumference of one can is 2 * π * 8.3 cm = 52.124 cm (approximately).

Since we need to cover two cans, we multiply this circumference by 2.

So, the total length of the paper required is 52.124 cm * 2 = 104.248 cm.

Therefore, the correct answer is C. 104.248 centimeters.

This problem has been solved

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