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The radius of spherical balloon increases from 6 cm to 10 cm when more air is pumped into it. The ratio in the surface area of
the original balloon and the inflated balloon is:
4:5
27:125
3:5
9:25
- To find the ratio of the surface area of the original balloon to the inflated balloon, use the formula for the surface area of a sphere: \(A = 4\pi r^2\).
- Original balloon radius: 6 cm. Surface area = \(4\pi (6^2) = 144\pi\).
- Inflated balloon radius: 10 cm. Surface area = \(4\pi (10^2) = 400\pi\).
- Ratio of surface areas = \(\frac{144\pi}{400\pi} = \frac{144}{400} = \frac{9}{25}\).
- Option 4: 9:25 represents this ratio. Correct Answer
- Option 1: 4:5 doesn't match.
- Option 2: 27:125 doesn't work here.
- Option 3: 3:5 is incorrect.
By: santosh ProfileResourcesReport error
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