Answer:
It responds to a specific set of instructions in a well-defined manner. It can execute a prerecorded list of instructions (a program).
Answer:
I didn't think this would be an actual question... I did- :3
Mike needs to write the primary objectives of a project in a project plan. He should write this under the SCOPE section of the project plan.
Explanation:
- Project scope is the part of project planning that involves determining and documenting a list of specific project goals, deliverables, features, functions, tasks, deadlines, and ultimately costs.
- It is what needs to be achieved and the work that must be done to deliver a project.
- The Scope of Work (SOW) is the area in an agreement where the work to be performed is described.
- The SOW should contain any milestones, reports, deliverables, and end products that are expected to be provided by the performing party. The SOW should also contain a time line for all deliverables.
- The scope is simply all the work that needs to be done in order to achieve a projects objectives.
- A project scope, or project scope statement, is a tool used to describe the major deliverables of a project including the key milestones, high level requirements, assumptions, and constraints.
Answer:
<u>720</u> possible PIN can be generated.
Explanation:
To calculate different number of orders of digits to create password and PIN, we calculate permutation.
Permutation is a term that means the number of methods or ways in which different numbers, alphabets, characters and objects can arranged or organized. To calculate the permutation following formula will be used:
nPr = n!/(n-r)!
there P is permutation, n is number of digits that need to be organize, r is the size of subset (Number of digits a password contains)
So in question we need to calculate
P=?
where
n= 10 (0-9 means total 10 digits)
r= 3 (PIN Consist of three digits)
So by using formula
10P3 = 10!/(10-3)!
=10!/7!
= 10x9x8x7!/7!
= 10x9x8
= 720
Answer:
Parity Bit
Explanation:
Given that Parity bit is a form of strategy or method that utilizes a scheme in adding a solitary bit to a binary string. This can be either 1 or 0, thereby making the total quantity of bit to become either odd parity bit or even parity bit during storage.
Hence, the technique that uses a scheme to sum the individual digits in a number and stores the unit's digit of that sum with the number is called PARITY BIT.