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Anna71 [15]
3 years ago
12

An online service provider provides its users with hosted computers, an operating system, and a database management system (DBMS

). This allows customers to add their own applications to the hosted services. Which of the following cloud-based offerings is being provided to the users?
a. unified communications as a service (UCaaS)
b. platform as a service (PaaS)
c. infrastructure as a service (IaaS)
d. software as a service (SaaS)
Computers and Technology
1 answer:
RoseWind [281]3 years ago
7 0

Answer:

The correct option is B: platform as a service (PaaS)

Explanation:

Platform as a service (PaaS) is regarded as a computing model in the cloud and ensures delivery of both software and hardware tools via a third-party provider. Tools delivered are mostly those that are needed for the development of application and are mostly delivers via the internet to its users. Software and hardware tools are usually hosted in the infrastructure of the PaaS provider host and thus this removes the burden on developers of having to install a physical software or hardware in the development or running of a new application.

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For this problem, you will write a function standard_deviation that takes a list whose elements are numbers (they may be floats
Evgesh-ka [11]

Answer:

  1. import math  
  2. def standard_deviation(aList):
  3.    sum = 0
  4.    for x in aList:
  5.        sum += x  
  6.    
  7.    mean = sum / float(len(aList))
  8.    sumDe = 0
  9.    for x in aList:
  10.        sumDe += (x - mean) * (x - mean)
  11.    
  12.    variance = sumDe / float(len(aList))
  13.    SD = math.sqrt(variance)
  14.    return SD  
  15. print(standard_deviation([3,6, 7, 9, 12, 17]))

Explanation:

The solution code is written in Python 3.

Firstly, we need to import math module (Line 1).

Next, create a function standard_deviation that takes one input parameter, which is a list (Line 3). In the function, calculate the mean for the value in the input list (Line 4-8). Next, use the mean to calculate the variance (Line 10-15). Next, use sqrt method from math module to get the square root of variance and this will result in standard deviation (Line 16). At last, return the standard deviation (Line 18).

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