Answer:
1. $31,000
2. $40,000
Explanation:
1. Computation of bad debt expenses for the year
Bad debt expenses = Credit sales × Bad debts expenses
= $1,550,000 × 2%
= $31,000
2. Computation of year end balance
Year end balance = Beginning balance + Bad debt expense - Written off
= $31,000 + $31,000 - $22,000
= $40,000
Therefore for computing the bad debt expenses and year end balance we simply applied the above formula.
Answer: None of the above
Explanation:
All of the above are correct.
For option A, Economists who advocate discretionary monetary policy do indeed believe that the monetary authority using this policy is more flexible to shape the best monetary policy to the existing circumstances.
Option B is also correct because Crowding out occurs when the government increases investment by borrowing which leaves less money for the private sector to borrow so they spend less. The government spent money here yet the private sector did not spend less so it is Zero Crowing out.
Option C by option B's explanation holds true because the entire amount the Government increased by was denied the private sector.
Option D is also true as not all Economists prefer rule-based monetary policy to discretionary monetary policy.
They are all true.
Answer:
There is some information missing, and when I looked for it I found similar questions but the demand was already given and the question was about Vincent's total daily income.
Passenger Price Daily demand
Adults $18 70
Children $10 25
Senior citizens $12 55
total 150
total revenue per day = ($18 x 70) + ($10 x 25) + ($12 x 55) = $1,260 + $250 + $660 = $2,170
total operating costs per day = (150 / 50) x $450 = $1,350
operating income per day = $2,170 - $1,350 = $820
The application administrator should tighten measures on the external application used in the database backend especially when it comes to creating user IDs in order to prevent unauthorized users - any off-campus or even non-affiliated users to indiscriminately post links, especially malware and malicious ones. This can be done by selecting a viable verification method in order to only allow on-campus students to sign-up to the service.
Answer:
$5 million
Explanation:
If we follow the Coase Theorem, the appropriate solution to this case should be obtained regardless of initial rights. In this case, the factory saves $5 million to the producer, but it costs $10 million to Boston residents. if Boston residents pay $5 million or more to the factory owner, then both would benefit. Boston residents will gain $10 - $5 = $5 million, as well as the factory owner.