Answer:
I think it is a guarantee.
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.
Answer:
The answer is: Equity at the end of the year will be $123,000
Explanation:
At the beginning of the year the balance sheet was as following:
assets $195,000 liabilities $75,000
equity $ 120,000
Then during the year the income statement is:
- total revenues $226,000
- <u>total expenses $175,000 </u>
- net income $ 51,000 (this increases assets and equity)
If the owners withdrew $48,000, then cash and equity will decrease.
The ending balance for the year:
assets $195,000 + $51,000 liabilities $75,000
-$48,000 = equity $120,000 + $51,000 - $48,000 =
$198,000 $123,000
Answer:
Therefore I can borrow $19646.12 from E-Loan.
The interest I will pay for the loan is $1,857.88.
Explanation:
The formula of present value is
PMT = The monthly payment = $448
i= Rate of interest per period 
n = The number of month = 48 months
Therefore
≈$19646.12
Therefore I can borrow $19646.12 from E-Loan.
The interest = Paid amount - Loan amount
=$[(448×48)-19646.12]
=$1,857.88
The interest I will pay for the loan is $1,857.88.
Answer:
The algebraic formulation of the constraint is 4X+2Y ≤ 100
Explanation:
The algebraic formulation of the constraint is shown below:
Given that
The number of hours taken per unit of x is 4 hours
And the number of hours taken per unit of x is 2 hours
And, the maximum hours available is 100
Now based on the above information
The algebraic formulation of the constraint is
= 4X+2Y ≤ 100
hence, the same is to be considered
