Inflatable Wading Pool
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 Intex Ocean Play Center Kids Inflatable Wading Pool  US $49.95
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 Colorful 84 by 84 x 21 Deep Inflatable Wading Pool US $24.00
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 Pinwheel Pool Inflatable Kids Swimming Wading Swim New US $49.99
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 Intex Rainbow Ring Inflatable Wading Pool Play Center US $80.00
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 Jungle Play Center Inflatable Wading Kiddie Pool Toy US $80.00
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 Countryside Play Center Inflatable Wading Pool Toy Game US $34.00
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A few items from Amazon
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Intex Recreation Swim Center Family Pool, Age 6+ $21.99 Cool off this summer in the Swim Center(tm) inflatable family pool from Intex(tm). It measures 103" x 69" with a 22" depth, and both air chambers are designed with a double-valve intake and a free-flow exhaust valve. Inflation is quick and easy, and the package includes a repair patch.... |
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Intex Recreation 48X10 2 Ring 59421Ep Circles Pools $6.14 48' x 10', 2 Ring Pool, 8 Gauge, Repair Patch Included, Star Graphics,... |
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Intex Easy Set 8-Foot-by-30-Inch Round Pool Set $59.99 The Intex(r) 8-ft x 30-in Easy Set(tm) pool with a filter pump and video looks great in any backyard for hours of fun on a hot day. Simply inflate the top ring and the pool rises as you fill it. The included filter pump offers easy installation.... |
Physic.. please help?
To fill a child's inflatable wading pool you use a garden hose with a diameter of 2.8 cm. Water flows from this hose with a speed of 1.1 m/s. How long will it take to fill the pool to a depth of 17 cm if it is circular and has a diameter of 3.3 m?
_____min?
I got Volume = 1.45 , and the flow rate in min is 4.062, and i got 0.358 min.. and it's wrong... can anyone help me out
When dealing with a problem like this, its best to break it down into sections:
Step One: How much water do we need to add?
Depth = 17cm = 0.17m
Diameter = 3.3m
To solve for the volume we use: V = π r² h
V = π r² h
V = π (3.3m / 2)² (0.17m)
Volume = 1.45m³
As for the water flowing we can use the same equation:
V = 1.1m of 2.8cm water flows out every second.
Thus: V = π r² h
V = π (0.028 / 2)² (1.1m)
V = 0.0006773m³ of water flows into the pool every second.
Therefore you get that it will take:
1.45m³ / 0.0006773m³ = time to fill = 2140.8299s
Divide by 60 to get minutes: 35.6 minutes to fill.