Asked by kirk
A cylindrical beaker has a height of 5 inches and a volume of 63 cubic inches. A scientist pours a chemical from the beaker to a similar beaker with a height that is 100% greater.
What is the volume of the larger beaker?
What is the volume of the larger beaker?
Answers
Answered by
Mark
The volume of the larger beaker would be 504 inches cubed.
Answered by
Mark
I should clarify how to solve the problem. We start with V = pi r^2 h.
Solve for r^2; 63 = pi r^2 5. First divide by pi and then by 5. Get the square root of your answer (4.0107) to get the radius of 2.002674. Next we increase everything by 100% and use a height of 10 and a radius of 4.005348. Using the equation above and you will get the volume of 503.9998 or 504.
Solve for r^2; 63 = pi r^2 5. First divide by pi and then by 5. Get the square root of your answer (4.0107) to get the radius of 2.002674. Next we increase everything by 100% and use a height of 10 and a radius of 4.005348. Using the equation above and you will get the volume of 503.9998 or 504.
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