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goldfiish [28.3K]
3 years ago
8

What does the metric column in a routing table do?

Computers and Technology
1 answer:
Verdich [7]3 years ago
4 0

Answer:

 The metric column basically indicate the cost of the route in the routing table and also decide correct route in the routing table.

In the routing table, the lowest metric route is more preferable route as compared to others. In the networking, the routing table is basically used to store the data or information in the form of table in the router.

In the computer network, the routes are listed for the particular destination in which the routes are basically associate that particular routes.

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In this lesson you wrote code to make the turtle draw squares. Briefly describe how the code for
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Explanation:

that programming language you must use?

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Consider the following algorithms. Each algorithm operates on a list containing n elements, where n is a very large integer.
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We have that the appropriate statement will be

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III only.

Option B

From the question we are told

Consider the following <u>algorithms</u>. Each <u>algorithm</u> operates on a list containing n <em>elements</em>, where n is a very large <u>integer</u>.

I. An algorithm that accesses each <u>element</u> in the list twice.

II. An <em>algorithm </em>that accesses each <u>element </u>in the list n times.

III. An <u>algorithm</u> that accesses only the first 10 elements in the list, regardless of the size of the list. Which of the <em>algorithms </em>run in <em>reasonable </em>time?

<h3>Algorithm  </h3>

Generally In order to get <em>admission </em>to every thing in the list twice, the algorithm has to traverse the listing twice,

which leads to 2*n entry to operations.

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If n is a very giant <em>integer</em>, each 2*n and n^2 are plenty larger.

So, there will be <em>solely </em>ten entry to operations and this algorithm will have a sensible jogging time.

Therefore

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Two files named numbers1.txt and numbers2.txt both have an unknown number of lines, each line consisting of a single positive in
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Answer:

see explaination for program code

Explanation:

scalar_product = 0

li=[]

li2=[]

#reading numbers1.txt and numbers2.txt intoli and li2 respectively

with open('numbers1.txt') as n1, open('numbers2.txt') as n2:

for line1 in n1:

li.append(int(line1))

for line2 in n2:

li2.append(int(line2))

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a=len(li)

b=len(li2)

if a<b:

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for i in range(l):

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defon

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