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Len [333]
3 years ago
6

Ken's company requires all users to change their password every month. A user shows Ken a trick that he uses to help him remembe

r this month's password: he uses the password "friendly" and just adds the third letter of the month to the end of the password. So for example, in March his password is "friendlyr." What should Ken remark about this user's idea
Business
2 answers:
zubka84 [21]3 years ago
8 0

Answer:

Add a number to make the password strong and a capital letter

Explanation:

It is a good idea that the user is trying to remember the password but using the same word every month and changing only a letter makes it a 'weak password' and it can be easily copied and guessed by someone who may have been observing him.

<u>Such a person can log into his system after a series of trials hence in order to make password's strong it is advised that it should be alphanumeric</u>

<u>hence the user should try and add numbers or at least a number to the password and also a capital letter</u>

Alja [10]3 years ago
5 0

Answer:

<u>the idea goes against the company policy</u>

Explanation:

It is usually called an unethical work practice when an employee does not follow strictly the directions of his employer or tries to employ tricks when doing so.

<em>A suggestion could be </em>that the employee add a number or symbol to make the password more secure.

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The Magnetron Company manufactures and markets microwave ovens. Currently, the company produces two models: full-size and compac
SVEN [57.7K]

Answer:

Max: Z = 120x + 130y

Subject to:

2x + y \le 500

2x + 3y \le 800

x \le 220

y \le 180

x,y \ge 0

Explanation:

Given

Let:

x \to Units\ of\ full\ size

y \to Units\ of\ compact\ size

Required

Formulate a linear optimization model

<u>Constraints for time:</u>

For the general assembly (hours), we have the following parameters:

x \to 2

y \to 1

So, the expression is:

2x + y --- (1)

For the electronic assembly (hours), we have the following parameters:

x\to 2

y \to 3

So, the expression is:

2x + 3y --- (2)

Solving further [Time available]:

General\ Assembly \to 500

Electronic\ Assembly \to 800

So, (1) and (2) becomes:

2x + y \le 500

2x + 3y \le 800

<u>Constraints for selling:</u>

Full\ Size \to 220 --- at most

Compact \to 180 -- at most

The above can be represented as:

x \le 220

y \le 180

<u>Earnings contribution:</u>

Total\ Full\ Size \to 120

Total\ Compact \to 130

The objective function to be maximized can then be modelled as:

Z = 120x + 130y

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