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babymother [125]
3 years ago
13

Humans have built artificial levees along the Mississippi River to protect themselves and their property from floods. However, t

hese structures also modify inland and coastal regions by disrupting the natural flow of sediment.
Artificial levees along the Mississippi River


A.


reduce the amount of sediment deposited on floodplains and increase the amount of sediment deposited at the river's mouth.


B.


increase the amount of sediment deposited on floodplains and decrease the amount of sediment deposited at the river's mouth.


C.


increase the amount of sediment deposited on floodplains and at the river's mouth.


D.


decrease the amount of sediment deposited on floodplains and at the river's mouth.
Geography
2 answers:
erica [24]3 years ago
5 0

Answer:

A. reduce the amount of sediment deposited on floodplains and increase the amount of sediment deposited at the river's mouth.

Explanation:

Got it on study island.

Nikitich [7]3 years ago
4 0

The correct answer is - A. reduce the amount of sediment deposited on floodplains and increase the amount of sediment deposited at the river's mouth.

The Mississippi River is one of the biggest rivers in the world. It is also a river that carries with it very large amount of sediments. The levees built along side it though do not allow the natural process of deposition of sediments on the floodplains of the river. That results in the river carrying the sediments down to the river mouth. Because of this, the river mouth is becoming an ever-growing delta because of the constant deposition of very large amounts of sediments. This also causes lot of the sediments to end in the coastal parts of the sea, which makes the sea waters shallower and murkier, as well as creating new land forms alongside the coast from the deposited material.

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(T) Time taken by Chase to travel that distance = 25 minutes

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Part A (Equation)

Since, D and T are directly related,

⇒ D ∝ T (i.e. D is directly proportion to T)

⇒ D = k × T (using k as constant variation, as suggested in the question)

So the equation that represents the relation between T and D is D = k × T.

Part B (Value and units for k)

When we put the values of T and D in the equation D = k × T, we get:

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⇒ k = 0.2

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Now, if Chase drives his bike at the same rate every day, i.e. at 0.2 miles/minute, then we need to determine how much time he takes to ride 8 miles. Putting the values of k and D in the equation:

⇒ 8 = 0.2 × T

⇒ T = 40 minutes

So, Chase would take 40 minutes to cover a distance of 8 miles.


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