Question #103512
Volume of one drop = 3.0*10-5mm3
Diameter of oil patch=0.2m.
Determine the size of the molecule
Describe how the same information can be used to determine the extent of spillage of the know volume of the same oil at the sea?
1
Expert's answer
2020-02-24T10:49:00-0500

Volume of drop is given by 43πr3\dfrac{4}{3}\pi r^3 where r is the radius of the drop

3105=43πr3904π106=r33*10^{-5}=\dfrac{4}{3}\pi r^3 \newline \dfrac{90}{4\pi}*10^{-6}=r^3

r=1.92mmr=1.92mm

diameter=21.92=3.84mmdiameter = 2*1.92=3.84 mm =3.84103m3.84*10^{-3}m

area covered by this oil patch = (diameter of oil patchdiameter of oil drop)2(\dfrac{diameter \ of \ oil\ patch}{diameter\ of \ oil \ drop })^2 = (0.23.84103)2({\dfrac{0.2}{3.84*10^{-3}}})^2 = (2003.84)2(\dfrac{200}{3.84})^2 =(78.125m)2=6104m2(78.125m)^2=6104m^2


the minimum volume of the oil covering this surface can be calculated in meters:

6104106m3=0.61102m36104*10^{-6}m^3=0.61*10^{-2} m^3




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