Answer:
Total annual cash inflow= $5,000
Explanation:
The total annual cash inflow will be the sum of the savings in operating costs and the incremental contribution from the sale of the bagels.
Annual contribution from Bagel = 1,500×$0.90=1350
Operating cost savings = 3,650
Total annual cash inflow = 1,350 + 3,650 =5,000
Total annual cash inflow= $5,000
Answer:
$206,667
Explanation:
Calculation for What total amount of amortization expense should have been recorded on the intangible asset by December 31, 2020
Using this formula
Total Amortization expense=Cost/useful life*Number of months
Let plug in the formula
Total Amortization expense=$1,162,500/180*32
Total Amortization expense=$206,667
Note that 15 years*12months will give us 180 months which is the useful life while May 1, 2018 - December 31, 2020) will give us 32 months
Therefore the total amount of amortization expense should have been recorded on the intangible asset by December 31, 2020 will be $206,667
Answer:
all binding forms of dispute resolution
Explanation:
Resolution of disputes has 2 types of processes.
<u><em>Adjudicative processes</em></u>, such as litigation or arbitration, in which a judge, jury or arbitrator determines the outcome.
<u><em>Consensual processes, </em></u>such as collaborative law, mediation, conciliation, or negotiation, in which the parties attempt to reach agreement.
In both of the above processes the parties most bind to the final decision conceived.
This illustrates that a moving <span>inflation is directly related to the increasing costs of transactions.
The situation perfectly implies that costs will be incurred to ensure efficient
and effective flow of processes. This theory also applies to all business strategies of companies.</span>
Answer:The answer is $17,387.67
Explanation:
Let Principal = P, Rate = R% per annum, Time = n years
Amount = P ( 1 + R/100)∧n
P = $800, R = 7.4%, n = 24
A = 800 ( 1 + 7.4/100)∧24
A = 800 ( 1 + 0.074)∧24
A = 800 ( 1 .074)∧24
A = 800 (5.547569512)
A = 800× 5.5475569512
A = $4,438.05
Deposit made at 39th birthday
P = $800, R = 7.4%, n = 39
A = 800 ( 1 + 7.4/100)∧39
A = 800 (1 + 0.074)∧39
A = 800 (1.074)∧39
A = 800 (16.187022604)
A = 800× 16.187022604
A = $12,949.62
How much is in the IRA when Bob retires will be
$4,438.05 + 12,949.62
= $17,387.67
