Respuesta :
Answer: 11.125 and 10.675
Explanation:
1. Hamburgers = 700
Cheese burgers = 900 * 1.25 = 1125.
Chicken sandwich = 0.8* 500 = 400
Hamburger = 700+1125+400 = 2225
Total input hours = 5* 40hrs = 200hrs
Productivity = output / input
= 2225 / 200 = 11.125.
2. Productivity had it sold same number of sandwiches 2100 but 700 for each.
Hamburgers = 700
Cheese burgers = 700 * 1.25 = 875.
Chicken sandwich = 0.8* 700 = 560
Hamburger = 700+875+560 = 2135
Total input hours = 5* 40hrs = 200hrs
Productivity = output / input
= 2135 / 200 = 10.675.
By defining productivity as the quotient between the output (in hamburgers) and the input (in hours) we will get:
a) P = 11,125 hamburgers per hour.
b) P = 10,625 hamburgers per hour.
How to find the productivity?
Finding the input:
There are 5 employees that work 40 hours each week, so the input is:
5*40h = 200h
Finding the output:
- There are 700 hamburgers.
- 900 cheeseburgers = 900*(1.25 hamburgers) = 1,125 hamburgers.
- 500 chicken sandwiches = 500*(0.8 hamburgers) = 400 hamburgers.
So the total output is 700 + 400 + 1,125 = 2,225
Then the productivity is:
P = (2,225 hamburgers)/(200 h) = 11,125 hamburgers per hour.
Now we want to find the productivity if 700 sandwiches of each type were sold.
The output is:
- 700 hamburgers.
- 700 cheeseburgers = 700*(1.25 hamburgers) = 875 hamburgers.
- 700 chicken sandwiches = 700*(0.8 hamburgers) = 560 hamburgers.
So the output is 700 + 865 + 560 = 2,125
Then the productivity is:
P = (2,125 hamburgers)/(200h) = 10,625 hamburgers per hour.
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