Answer:
Total direct labor cost= $122,752
Explanation:
Giving the following information:
Each unit of output requires 0.77 direct labor-hours.
The direct labor rate is $11.20 per direct labor-hour.
Production budget:
October= 7,100 units
November= 6,900 units
Minimum hours= 5,480 hours
First, we need to determine the number of hours required for each month.
October= 7,100*0.77= 5,467 hours
November= 6,900*0.77= 5,313 hours
Direct labor budget:
October= 5,480*11.2= 61,376
November= 61,736
Total cost= $122,752
In this item, we let the number of tickets sold to the adults as x. With this, we can let the number of tickets sold to students with y.
In this item, we are given that the sum of the number of students and adults is equal to 600. Further, we are also given that the difference is 150. The system of linear equation that would allow us to solve this item is,
x + y = 600
x - y = 150
Adding up the two equations will give us,
2x = 750
Dividing by 2,
x = 375
Substituting this value to the first equation,
375 + y = 600
y = 225
Therefore, there are 375 and 225 number of tickets sold to adults and students, respectively.
Answer:
Cashier's check.
Explanation:
These checks are said to be quaranteed and issued in the bank by the banking institute. It contains the name of the receiver receipiant which has been inscribed in the check by the banking institute or credit union attached to the receiver also with the amount of money written on it. This amount written on it is known to be the withdrawable amount.
The cashier's check can be sent out in form of a letter, fax or even a mail to the intended persons or organisation making the withdrawal.
Here, monies which are been orders are easily secured by use of a cashier’s checks.
Answer:
24.8 per hour
Explanation:
There are 3 workers and hence are three workstations. Consecutive activities are assigned to each workstation such that workload is as uniform as possible
Hence the time in each workstation (WS) is,
WS1 = 45+55+15 = 115 seconds
WS2 = 25+50+5+30 = 110 seconds
WS3 = 95+50 = 145 seconds
Workstation 3 has the highest processing time and hence is the bottleneck and determines the capacity of the process
Therefore capacity = 1/145 per second = 3600/145 per hour = 24.8 per hour
