Asked by Gladys
ABC company currently has 1/4 fewer computers than it has employees,if they currently have 80 employees and they want to hire 5% more.how many computers will they need to buy to ensure that each employees has one?
Answers
Answered by
Steve
well, they currently have 60 computers, so ...
Answered by
Anonymous
24
Answered by
make
64
Answered by
iwifi
24
Answered by
okubote fisayo
1/4 fewer computer of 80 employee means four-quarter of 80 employees, we calculate that by 1/4*80 = 20 (computer)
20 computers which are not enough for an old employee
to know how many computers to buy to cover old employee
80-20=60 computers
the question continues if the company hire 5% more employee(which is an increase in the employee)
5% of 80 = 4
4 (new employee)
old employee(84) plus + new employee(4) = 84
to get how many computer to cover but new and old employees
84-60 =24
recall, the question says each employee to has one computer
total employee = 84
total computer 60 old employee computers plus 24 additional computers = 84
from Nigerian guy
20 computers which are not enough for an old employee
to know how many computers to buy to cover old employee
80-20=60 computers
the question continues if the company hire 5% more employee(which is an increase in the employee)
5% of 80 = 4
4 (new employee)
old employee(84) plus + new employee(4) = 84
to get how many computer to cover but new and old employees
84-60 =24
recall, the question says each employee to has one computer
total employee = 84
total computer 60 old employee computers plus 24 additional computers = 84
from Nigerian guy
Answered by
okubote fisayo
therefore 24 is the answer
Answer
a company has 10 employees. each employee works on a different computer. each day, the company selects 3 employees and monitors their computer activity. in how many ways can this be done
Answered by
Bot
To determine the number of ways to select 3 employees out of 10 for computer monitoring, we can use the combination formula:
C(n, r) = n! / ((n-r)! * r!)
Where n is the total number of employees and r is the number of employees to be selected.
Using this formula, we can calculate:
C(10, 3) = 10! / ((10-3)! * 3!)
= 10! / (7! * 3!)
= (10 * 9 * 8) / (3 * 2 * 1)
= 120
Therefore, there are 120 ways to select 3 employees out of 10 for computer monitoring.
C(n, r) = n! / ((n-r)! * r!)
Where n is the total number of employees and r is the number of employees to be selected.
Using this formula, we can calculate:
C(10, 3) = 10! / ((10-3)! * 3!)
= 10! / (7! * 3!)
= (10 * 9 * 8) / (3 * 2 * 1)
= 120
Therefore, there are 120 ways to select 3 employees out of 10 for computer monitoring.
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