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dmitriy555 [2]
1 year ago
10

In what way, if any, is the impact of a given risk affected by the timing of a project?

Computers and Technology
1 answer:
Anna [14]1 year ago
8 0

The impact of a given risk affected by the timing of a project is that The impact of a given risk is greater in the beginning of a project.

<h3>What is perfect timing?</h3>

This is known to be the time when something happens at what we call the exact right or ideal time.

Time is known to be a key or one of the factors that is said to often makes projects what they stand to be.

Note that; projects are said to be often bounded by scope, time, cost, quality and others.

Hence,  The impact of a given risk affected by the timing of a project is that The impact of a given risk is greater in the beginning of a project.

Learn more about timing  from

brainly.com/question/2854969

#SPJ1

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artcher [175]

Answer:

The code will produce:-

2.4

Explanation:

In this code the result of the arithmetic operation is stored in the variable c.On evaluating the expression it divides 12.0 by 5 which results in 2.4 and it is stored in float variable c.Then it is printed on the screen using print statement.Since the c is double variable so the result will be a decimal number.

Hence the answer is 4.

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3 years ago
3. Describe what a pre-processor does in a network-based IDS tool such as Snort. Demonstrate your understanding of this function
MrRissso [65]

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Explanation:

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The Sieve of Eratosthenes is an elegant algorithm for finding all the prime numbers up to some limit n. The basic idea is to fir
IRISSAK [1]

Answer:

Check the explanation

Explanation:

#!usr/bin/python

#FileName: sieve_once_again.py

#Python Version: 2.6.2

#Author: Rahul Raj

#Sat May 15 11:41:21 2010 IST

 

fi=0 #flag index for scaling with big numbers..

n=input('Prime Number(>2) Upto:')

s=range(3,n,2)

def next_non_zero():

"To find the first non zero element of the list s"

global fi,s

while True:

if s[fi]:return s[fi]

fi+=1

def sieve():

primelist=[2]

limit=(s[-1]-3)/2

largest=s[-1]

while True:

m=next_non_zero()

fi=s.index(m)

if m**2>largest:

primelist+=[prime for prime in s if prime] #appending rest of the non zero numbers

break

ind=(m*(m-1)/2)+s.index(m)

primelist.append(m)

while ind<=limit:

s[ind]=0

ind+=m

s[s.index(m)]=0

#print primelist

print 'Number of Primes upto %d: %d'%(n,len(primelist))

if __name__=='__main__':

sieve()

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3 years ago
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Im guessing the answer would either B or C
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