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Savatey [412]
4 years ago
15

What is the loose covering of weathered rock particles and decaying organic matter overlying the bedrock of earths surface

Physics
1 answer:
erica [24]4 years ago
6 0
THat would be humus. This answer apparently wasn't long enough so I'm just adding junk.
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A 0.110 kg cube of ice (frozen water) is floating in glycerine. The glycerine is in a tall cylinder that has inside radius 3.70
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Answer:

the distance by which the height of the  liquid in the cylinder change after the ice gets melted = 0.528 cm

Explanation:

The change in volume of glycerin when the ice cube is placed on the surface of the glycerin can be represented as:

V = \frac{m}{ \rho}

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the mass of the ice cube (m) = 0.11 kg = 0.110 × 10³ g

density of the glycerine (\rho) = 1.260 kg/L = 1.260 g/cm³

Then:

V = \frac{0.110*10^3 \ g}{1.260 \ g/cm^3}

V = 0.0873*10^3 \ cm^3 (\frac{1L}{10^3 cm^3})

V = 0.0873 L

Now;Initially the volume of the glycerin before the ice cube starts to melt is:

V_1 = V_i + V\\\\V_1 = V_i+ 0.0873 \ L

However; the volume of the water produced by the 0.11 kg ice cube = 0.11*10^3 \ cm^3

The expression for change in the volume of glycerin after the ice cube starts to melt is as follows:

V_2 = V_i + V"

replacing V" with 0.11*10^3 \ cm^3 ; we have:

V_2 = V_i (0.11*10^3 \ cm^3 )(\frac{1 \ L }{10^3 \ cm^3})

V_2 = V_i + 0.11 \ L

The overall total change in the volume of the glycerin is illustrated as:

V_f = V_2 - V_1

Now; from the foregoing ; lets replace the respective value of V_2 and V_1 in the above equation ; we have;

V_f = (V_i + 0.11 \ L) - (V_i + \ 00873 \ L)\\ \\V_f = 0.11 L - 0.0873 \ L\\\\V_f = 0.0227 \ L

The formula usually known to be the volume of a cylinder is :

V = \pi r ^2 h

For the question ; we will have:

V_f = \pi r ^2 h

making h the subject of the  formula ; we have:

h = \frac{V_f}{\pi r^2}

replacing 0.0227 L for V_fand the given value of radius which is = 3.70 cm; we have:

h = \frac{0.0227 \ L ( \frac{10^3 \ cm^3}{1\ L})}{\pi * (3.70 cm)^2}

h = \frac{22.7 \ cm^3}{\pi * (3.70 cm)^2}\\\\h = 0.528 \ \ cm

Thus ; the distance by which the height of the  liquid in the cylinder change after the ice gets melted = 0.528 cm

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