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7 answers

Density = 0.75 gm/cc.
As it displaces 3/4 of its Volume in water.

2007-04-24 07:45:23 · answer #1 · answered by Anonymous · 2 0

If V is the volume of the log, 3/4 th of volume is inside the water and the mass of the displaced water is equal to the mass of the log. So, the density of the log is 0.75 g/cc assuming that the density of water is 1 g/cc.

Mass of the water displaced = Mass of the log

3V/4 grams = V X density of log

So, density = 3/4 grams = 0.75

2007-04-24 07:49:59 · answer #2 · answered by Swamy 7 · 1 0

Let d (kg/m³) be the density of wood, V (m³) be the total volume of the log, the mass of the log, in kilograms, would be m = Vd The mass of water displaced by the immersed log's volume is m' = (1 - 0.47)Vd' = 0.53Vd', where d', the density of water, is equal to 1000 kg/m³ m' = 530V The log is floating when its mass is equal to the mass of water it displaces m = m' Vd = 530V d = 530 kg/m³

2016-05-17 22:15:39 · answer #3 · answered by ? 3 · 0 0

The density of the log is 0.75 gm/cc assuming that the river has pure water.

2007-04-24 07:50:37 · answer #4 · answered by Scott H 3 · 1 0

It depends on the purity of the river water -- which impacts the specific gravity of the water and thus effects the calculation of the floating object's density.

2007-04-24 07:46:00 · answer #5 · answered by MB 4 · 1 0

Specific gravity of 3/4. It would be 1 if it weighed exactly the same as the same volume of water, and greater than 1 if it sank.

2007-04-24 07:46:08 · answer #6 · answered by freeetibet 4 · 1 0

SURFACE AREA???

How long is the log? by what width?

And if you don't wanna do it that way... It's just BS stuff that you are reading off a book

So don't even bother

2007-04-24 07:45:27 · answer #7 · answered by Anonymous · 0 3

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