Water flows from a tap at rate of 10 meters/seconds into a cylindrical tank whose diameter is 2 meter and whose height is 4.9 meters. If the inner radius of the tap is 3.5 cm, find the time required to fill this tank in minutes and seconds. (Take Π =22/7)

Question

Khimraj · Answer

Volume of tank = πr 2 h = (22/7)(2/2) 2 (4.9) =15.4m 3 Let it takes time t seconds then (volume of water through tap per second)*t = 15.4m 3 (22/7)(3.5/100) 2 (10)*t = 15.4m 3 (0.0385m 3 /s)*t = 15.4m 3 t = 400 seconds = 6 minutes and 40 seconds. Hope it clears. If ypu like anser then please approve it.

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Water flows from a tap at rate of 10 meters/seconds into a cylindrical tank whose diameter is 2 meter and whose height is 4.9 meters. If the inner radius of the tap is 3.5 cm, find the time required to fill this tank in minutes and seconds. (Take Π =22/7)

Water flows from a tap at rate of 10 meters/seconds into a cylindrical tank whose diameter is 2 meter and whose height is 4.9 meters. If the inner radius of the tap is 3.5 cm, find the time required to fill this tank in minutes and seconds. (Take Π =22/7)

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Water flows from a tap at rate of 10 meters/seconds into a cylindrical tank whose diameter is 2 meter and whose height is 4.9 meters. If the inner radius of the tap is 3.5 cm, find the time required to fill this tank in minutes and seconds. (Take Π =22/7)

Water flows from a tap at rate of 10 meters/seconds into a cylindrical tank whose diameter is 2 meter and whose height is 4.9 meters. If the inner radius of the tap is 3.5 cm, find the time required to fill this tank in minutes and seconds. (Take Π =22/7)

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