A rubber ball of mass 10 g and volume 15 cm3 is dipped in water to a depth of 10 m. Assuming density of water to be uniform throughout the depth, the time taken by it to reach the surface in seconds is (take g=10ms−2)

A rubber ball of mass 10 g and volume 15 cm3 is dipped in water to a

1.	A rubber ball of mass 10 g and volume 15 cm3 is dipped in water to a depth of 10 m. Assuming density of water to be uniform throughout the depth, the time taken by it to reach the surface in seconds is (take g=10ms−2)
Answer» A rubber ball of mass $10 g$ and volume $15 c m^{3}$ is dipped in water to a depth of $10 m$ . Assuming density of water to be uniform throughout the depth, the time taken by it to reach the surface in seconds is (take $g = 10 m s^{- 2})$

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A rubber ball of mass 10 g and volume 15 cm3 is dipped in water to a depth of 10 m. Assuming density of water to be uniform throughout the depth, the time taken by it to reach the surface in seconds is (take g=10ms−2)

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