Answer:
a. Determine the total charge under each plan for this case: 120 minutes of day calls and 40 minutes of evening calls in a month.
- Cost for Plan A = ($0.41 x 120) + ($0.16 x 40) + $20 = $
75.60
- Cost for Plan B = ($0.51 x 120) + ($0.15 x 40) + $20 = $
87.20
- Cost for Plan C = $80 + $20 = $100
b. If the agent will use the service for daytime calls, over what range of call minutes will each plan be optimal?
- If the agent will use the service only for daytime calls, Plan A is better if the agent uses 195 minutes maximum. If the agent expects to use 196 or more minutes, then Plan C is better.
c. Suppose that the agent expects both daytime and evening calls. At what point (i.e., percentage of total call minutes used for daytime calls) would she be indifferent between plans A and B?
- Plan A charges 10¢ less per daytime minute, while plan B charges 1¢ less for evening minutes, that means that the proportion of daytime calls should be 1/11, while the proportion of evening calls should be 10/11.
Please do not post the same question so many times. It makes it difficult for us to help other people. Thanks
Answer:
Explanation:
Situation Type Logic
During the audit, a customer with a large A/R balance at year end declares bankruptcy Type 1 Facts were available on balance sheet date
a lawsuit…...thereafter Type 1 Facts were available on balance sheet date
A flood damages….after year end Type 2 Facts were not available on balance sheet date
Conditions that….after the balance sheet date Type 2 Facts were not available on balance sheet date
Additional evidence….balance sheet date Type 1 Facts were available on balance sheet date
Answer:
Production opportunities, time preferences for consumption, risk, inflation. Explanation: The cost of money is the interest rate that lenders charge borrowers, and is determined by the supply and demand of funds.
Answer:
correct answer is c. You both have the same amount of money
Explanation:
given data
invest = $1000
pay compound interest = 10%
pay simple interest = 10%
time = 1 year
solution
we get here difference in the total amount that is your friend money - your money .................1
so difference in the total amount = invest × 
- [ invest + ( invest × rate × time) ] ......................2
put here value
difference in the total amount = $1000 × 
- [$1000 + ( 1000 × 10% × 1) ]
difference in the total amount = 0
so correct answer is c. You both have the same amount of money
