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hi, i know hydrostatic pressure has been discussed on this forum but I'm still not convinced (i know, crazy me)
i have a practical application actually.
i'm planning to build a bubble panel (a.k.a bubble wall). its like a tall, wide but very narrow fish tank but no fish, just bubbles.
i'd like to use standard (not tempered) 10mm window glass and the size of the tank will be 180cm high, 150cm wide and 1cm deep (front to back i mean) and i want to verify the glass is strong enough to hold back the water
hydrostatic pressure on the glass at a depth of 180cm is, according to http://www.engineeringtoolbox.com/ 0.18kg/cm2
so if i consider a strip of the bottom of the tank, 10cm high and 150cm wide (width of tank) that 1500cm2 x 0.18kg is 270kg. so that's a total of 270kg pressing on the glass on the bottom 10cm of the tank! is that right? (ok, i should have used the average depth of that strip of 175cm, but that's not my point)
270kg actiing on that strip doesn't make a whole lot of sense to me because the total weight of the water is 180*150*1 = 27,000cm2 which is 27 liters = 27kg
how can hydrostatic pressure exert more force than the weight of the actual fluid?
thanks, steve
i have a practical application actually.
i'm planning to build a bubble panel (a.k.a bubble wall). its like a tall, wide but very narrow fish tank but no fish, just bubbles.
i'd like to use standard (not tempered) 10mm window glass and the size of the tank will be 180cm high, 150cm wide and 1cm deep (front to back i mean) and i want to verify the glass is strong enough to hold back the water
hydrostatic pressure on the glass at a depth of 180cm is, according to http://www.engineeringtoolbox.com/ 0.18kg/cm2
so if i consider a strip of the bottom of the tank, 10cm high and 150cm wide (width of tank) that 1500cm2 x 0.18kg is 270kg. so that's a total of 270kg pressing on the glass on the bottom 10cm of the tank! is that right? (ok, i should have used the average depth of that strip of 175cm, but that's not my point)
270kg actiing on that strip doesn't make a whole lot of sense to me because the total weight of the water is 180*150*1 = 27,000cm2 which is 27 liters = 27kg
how can hydrostatic pressure exert more force than the weight of the actual fluid?
thanks, steve