All categories

3 years ago

How acid rain pollution will affect the food chain

Computers and Technology

2 answers:

Lunna [17]3 years ago

6 0

Answer:lgbtq community

Explanation:

babunello [35]3 years ago

3 0

Explanation:

Acid rain can cause serious problems for many different animals and plants. As a result, the entire food web is affected. For example, acid rain can cause phytoplankton in lakes to die. Insects, which rely on phytoplankton for food, now have less food to eat, and they begin to die as a result.

You might be interested in

Caden, Jacob, Lucas, and Michael, whose last names are Armstrong, Boothe, Gardner, and Robinson, live in four houses in a row.

Anit [1.1K]

Answer:

Jacob Gardner - Lucas Robinson - Caden Boothe - Michael Armstrong

Explanation:

According to clue 4, Lucas's house is not the first, and he has a house on his right, so it can only be house 2 or house 3. Therefore, Caden's house (which is on the right right of Lucas's), it can only be house 3 or house 4.

In turn, track 1 says that Michael's house is not next to Lucas's, so it can be 1 (if Lucas's house is 3) or 4 (if Lucas's house is in 2).

Track 2 says that there is a house before Michael's, which eliminates the possibility that Michael's house is number 1 (there would be no previous house). Thus, in addition, Lucas's house turns out to be 2 (Michael's house is not next door) and Caden's is 3, while Jacon's is house 1.

Jacob - Lucas - Caden - Michael

In turn, regarding surnames, clue 2 says that Robinson's house is after Gardner's and before Michael's. Thus, Robinson can be the last name of Jacob or Lucas, and Gardner that of Lucas or Caden. Now, since Boothe's house is just before Armstrong's, the order would be as follows:

Jacob Gardner - Lucas Robinson - Caden Boothe - Michael Armstrong

4 0

3 years ago

A __________ is an entity that manages the use, performance, and delivery of cloud services, and negotiates relationships betwee

densk [106]

Answer:

Cloud Broker is the correct answer of this question.

Explanation:

A cloud broker is a person or industry government entity acting as an operator between the buyer of a cloud computing service and the buyers of that software

In a cloud broker would be someone who operates as an interpreter during negotiation involving two or more organizations.
A cloud broker is a technology platform which utilizes function transmission between multiple third party service suppliers.

4 0

3 years ago

Suppose we compute a depth-first search tree rooted at u and obtain a tree t that includes all nodes of g.

Temka [501]

G is a tree, per node has a special path from the root. So, both BFS and DFS have the exact tree, and the tree is the exact as G.

An algorithm for navigating or examining tree or graph data structures is called depth-first search. The algorithm moves as far as it can along each branch before turning around, starting at the root node.

The breadth-first search strategy can be used to look for a node in a tree data structure that has a specific property. Before moving on to the nodes at the next depth level, it begins at the root of the tree and investigates every node there.

First, we reveal that G exists a tree when both BFS-tree and DFS-tree are exact.

If G and T are not exact, then there should exist a border e(u, v) in G, that does not belong to T.

In such a case:

- in the DFS tree, one of u or v, should be a prototype of the other.

- in the BFS tree, u and v can differ by only one level.

Since, both DFS-tree and BFS-tree are the very tree T,

it follows that one of u and v should be a prototype of the other and they can discuss by only one party.

This means that the border joining them must be in T.

So, there can not be any limits in G which are not in T.

In the two-part of evidence:

Since G is a tree, per node has a special path from the root. So, both BFS and DFS have the exact tree, and the tree is the exact as G.

The complete question is:

We have a connected graph G = (V, E), and a specific vertex u ∈ V.

Suppose we compute a depth-first search tree rooted at u, and obtain a tree T that includes all nodes of G.

Suppose we then compute a breadth-first search tree rooted at u, and obtain the same tree T.

Prove that G = T. (In other words, if T is both a depth-first search tree and a breadth-first search tree rooted at u, then G cannot contain any edges that do not belong to T.)

To learn more about DFS and BFS, refer to:

brainly.com/question/13014003

#SPJ4

5 0

2 years ago

Define a function below called process_grades. The function takes one argument: a list of integers. Each integer in the list cor

stealth61 [152]

Answer:

Following are the code in the Python Programming Language.

#define function

def process_grades(std_grades):

result = [] #list type variable

for grades in std_grades: #set for loop

if 90<=grades<=100: #set if statement

lettersGrade = 'A' #variable initialization

elif 80<=grades<=89: #set elif statement

lettersGrade = 'B' #variable initialization

elif 70<=grades<=79: #set elif statement

lettersGrade = 'C' #variable initialization

elif 60<=grades<=69: #set elif statement

lettersGrade = 'D' #variable initialization

else:

lettersGrade = 'F' #variable initialization

result.append(lettersGrade) #append the value of lettersGrade in result

return result #print the value of the variable result

print(process_grades([90, 85, 85, 72])) #call the function

Output:

['A', 'B', 'B', 'C']

Explanation:

Here, we define the function "process_grades" and pass an argument in the parameter list is "std_grades" in which we pass the grades of the students.

Then, we set the list data type variable "result" i9n which we store the grades of the students.

Then, we set the for loop and pass the condition.

Then, we set the "if-elif" statement and pass the conditions as given in the question.

Then, we append the value of the variable "lettersGrade" in the variable "result".

Finally, we call then function.

8 0

3 years ago

The variety of theatre introduced in the 1960s that denotes semi-professional or even amateur theatre in the New York/Manhattan

denis-greek [22]

Answer:

Option a. True

Explanation:

The given statement is true because the off-off-Broadway was a movement started from 1958. It can be discussed as:

(Amateur theater ) that rejected all other commercial theaters.
Most of the off-off-Broadways were made in 1960's in coffee shops of New York.
Stage plays were performed experimentally without taking a notice on the playwrights and actors.
During Integration, the experimental work was of great value and was known for its nature.
Gradually the image of Broadway got down while reshaping itself and the produced works were no longer suitable for commercial theaters.
Many of the plays from these theaters are still known such as:

The Dove Company
The old reliable
La Mama

i hope it will help you!

5 0

3 years ago