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lara [203]
3 years ago
8

How can volcanic eruptions contribute to global climate change?

Physics
2 answers:
Gennadij [26K]3 years ago
7 0

In 1784, Benjamin Franklin made what may have been the first connection between volcanoes and global climate while stationed in Paris as the first diplomatic representative of the United States of America. He observed that during the summer of 1783, the climate was abnormally cold, both in Europe and back in the U.S. The ground froze early, the first snow stayed on the ground without melting, the winter was more severe than usual, and there seemed to be "a constant fog over all Europe, and [a] great part of North America."

I HOPE THAR HELPS IF NOT IM SORRY:(

Olegator [25]3 years ago
4 0

Answer:

How can volcanic eruptions cause the climate to become cooler?

A. Volcanic aerosols neutralize the effect of greenhouse gases.

B.Volcanic ash and dust become condensation nuclei for precipitation.

C. Volcanoes release carbon dioxide, a greenhouse gas that acts to cool the climate.

<u><em> D. Volcanic ash, dust, and aerosols increase the solar radiation reflected into space.</em></u>

Explanation:

The Answer is <u><em>D. Volcanic ash, dust, and aerosols increase the solar radiation reflected into space.</em></u>

The atmosphere always reflects a fraction of solar radiation into space and transmits the remainder to the surface. Ash, dust, and aerosols (very fine particles) from volcanoes can increase the reflected radiation.

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Explanation:

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we have

potential energy =360800J

mgh=360800J

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Which of the following is composed of only one kind of atom?
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Answer:

An element is a pure substance and is made of only one type of atom; it cannot be broken down into a simpler substance.

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Find the mass and center of mass of the solid E with the given density function ρ. E lies under the plane z = 3 + x + y and abov
makvit [3.9K]

Answer:

The mass of the solid is 16 units.

The center of mass of the solid lies at (0.6875, 0.3542, 2.021)

Work:

Density function: ρ(x, y, z) = 8

x-bounds: [0, 1], y-bounds: [0, x], z-bounds: [0, x+y+3]

The mass M of the solid is given by:

M = ∫∫∫ρ(dV) = ∫∫∫ρ(dx)(dy)(dz) = ∫∫∫8(dx)(dy)(dz)

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∫∫8z(dx)(dy), evaluate z from 0 to x+y+3

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Then integrate with respect to y:

∫[8xy+4y²+24y]dx, evaluate y from 0 to x

= ∫[8x²+4x²+24x]dx

Finally integrate with respect to x:

[8x³/3+4x³/3+12x²], evaluate x from 0 to 1

= 8/3+4/3+12

= 16

The mass of the solid is 16 units.

Now we have to find the center of mass of the solid which requires calculating the center of mass in the x, y, and z dimensions.

The z-coordinate of the center of mass Z is given by:

Z = (1/M)∫∫∫ρz(dV) = (1/16)∫∫∫8z(dx)(dy)(dz)

<em>Calculate the integral then divide the result by 16.</em>

First integrate with respect to z:

∫∫4z²(dx)(dy), evaluate z from 0 to x+y+3

= ∫∫[4(x+y+3)²](dx)(dy)

= ∫∫[4x²+24x+8xy+4y²+24y+36](dx)(dy)

Then integrate with respect to y:

∫[4x²y+24xy+4xy²+4y³/3+12y²+36y]dx, evaluate y from 0 to x

= ∫[28x³/3+36x²+36x]dx

Finally integrate with respect to x:

[7x⁴/3+12x³+18x²], evaluate x from 0 to 1

= 7/3+12+18

Z = (7/3+12+18)/16 = <u>2.021</u>

The y-coordinate of the center of mass Y is given by:

Y = (1/M)∫∫∫ρy(dV) = (1/16)∫∫∫8y(dx)(dy)(dz)

<em>Calculate the integral then divide the result by 16.</em>

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Then integrate with respect to y:

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= ∫[20x³/3+12x²]dx

Finally integrate with respect to x:

[5x⁴/3+4x³], evaluate x from 0 to 1

= 5/3+4

Y = (5/3+4)/16 = <u>0.3542</u>

<u />

The x-coordinate of the center of mass X is given by:

X = (1/M)∫∫∫ρx(dV) = (1/16)∫∫∫8x(dx)(dy)(dz)

<em>Calculate the integral then divide the result by 16.</em>

First integrate with respect to z:

∫∫8xz(dx)(dy), evaluate z from 0 to x+y+3

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Then integrate with respect to y:

∫[8x²y+4xy²+24xy]dx, evaluate y from 0 to x

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<u />

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Explanation:

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Unknown:

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learn more:

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