Whats the question bruhhhhhhh
The order of precedence is the hierarchical order in which calculations are conducted. The simplest example of this is the way you always multiply before you add numbers.
Answer:
a. cryptographic hash function
Explanation:
A cryptographic hash function is a hash function that is suitable for use in cryptography. It is a mathematical algorithm that maps data of arbitrary size to a bit string of a fixed size and is a one-way function, that is, a function which is practically infeasible to invert.
Answer:
There are multiple critical paths
Explanation:
The critical path method (CPM), or critical path analysis (CPA), is an algorithm for scheduling a set of project activities. It is commonly used in conjunction with the program evaluation and review technique (PERT). A critical path is determined by identifying the longest stretch of dependent activities and measuring the time required to complete them from start to finish.
The essential technique for using CPM is to construct a model of the project that includes the following:
- A list of all activities required to complete the project (typically categorized within a work breakdown structure),
- The time (duration) that each activity will take to complete,
- The dependencies between the activities and,
- Logical end points such as milestones or deliverable items.
Using these values, CPM calculates the longest path of planned activities to logical end points or to the end of the project, and the earliest and latest that each activity can start and finish without making the project longer. This process determines which activities are "critical" (i.e., on the longest path) and which have "total float" (i.e., can be delayed without making the project longer).
considering the above function of the cpm analysis because you have multiple path, there is tendency that more than path through the project network will have zero slack values.
Answer:
The program in python is as follows:
import math
def traj ect ory(th e ta,x,y,v):
t = ma th . tan(m ath . radians(theta))
c = math . cos(math . radians(theta))
g = 9 . 8
fx = x * t - (1/(2*v**2)) * ((g*x**2)/(c**2))+y
return round(fx,3)
print("x\t f(x)")
for x in range(0,17):
theta = 50
y= 10
v = 10
print(str(x)+"\t"+str(tr aje ctory (the ta,x,y,v)))
Explanation:
The question is incomplete. However, I have written the program to calculate the trajectory values f(x).
<em>See attachment for complete program where comments were used as explanation</em>