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Answer:
B. a computer technician has installed the latest software updates, but you have not received an invoice or made payment
Explanation:
An accrued expense arises when a service has been rendered to an individual or organisation but to which the recipient of the service has not made payment for the service. The expense will be recognized in the period in which the service is rendered. In this scenario, the technician has rendered a service by installing software updates but the organisation has not made payment for the service provided. This represents an accrued expense.
Answer:
The max revenue is "$32,300". The further explanation is described below.
Explanation:
(a)
The composition as well as response of models within 6 rows seems to be as described in the following:
Maximum 1650B + 850N + 790P (B bracelets, N necklaces and P pins produce overall revenue)
Yes of course,
The total gold ounces will be:
⇒ 
The total labor hours will be:
⇒ 
Integers B, N, P will become
The response for LINDO is:
B=10.0.
N=0
P=20
Final Value of Maximization will be:
= 32,300
(b)
- 10 bracelets, hardly any necklaces as well as 20 pins should always be made by the shop.
- These goods utilizing 125 ounces of gold simultaneously,
- It would use 310 hours of labor although 10 hours would then stay unused.
The maximum salary will become:
= $32,300.
Answer:
A) variable costing
Explanation:
acording to a citated text the variable costing excluded all fixed manufacturing costs is the Variable costing
Answer:
For more than 180 minutes of phone use.
Explanation:
Let m represent number of minutes of phone use in a month.
We have been given that in Plan A, there is no monthly fee, but the customer pays $0.06 per minute of use.
The cost of using m minutes in plan A would be
.
We are also told that in Plan B, the customer pays a monthly fee of $4.80 and then an additional $0.03 per minute of use.
The cost of using m minutes in plan B would be
.
To find the amounts of monthly phone when Plan A will cost more than Plan B, we will set cost of plane A greater than cost of plan B as:

Let us solve for m.




Therefore, Plan A will cost more than Plan B for more than 180 minutes of phone use.