Answer:
Total revenue at breakeven is $1,508,042
Explanation:
Breakeven point in units = Fixed cost / Selling price -Variable cost per unit
Breakeven point in sales revenue = Fixed cost / (Selling price* x)- (Variable cost per unit * x)
In this case,
Fixed cost= $1.5 million
Selling price =$75
Variable cost per unit =40 cents
Breakeven point in units = 1,500,000 million/ 75 -0.4
Breakeven point in units = 20,107
Breakeven point in units sales = 20,107 * 75
Breakeven point in units sales = $1,508,042
Answer: No, because of the integration clause
Explanation:
Based on the information given, the buyer isn't correct as a result of the integration clause.
The integration clause, is a clause in a written contract that stipulates that a particular contract is complete and that the parties involved agreed to the contract and it's final.
This contract supersedes every other informal understandings and all other oral agreements relating as well. Therefore, the buyer is liable for the cost of the boat.
Answer:
a) 14.43% , The amount is reasonable
b) Pay as you go
c) Yashari should should prioritize paying the Loan instalment before saving for the emergency fund
d) Standard repayment plan
Explanation:
Yashari Monthly take-home pay = $1850
<u>a) Determine the % of her paycheck goes toward student loans if she chooses standard repayment</u>
Rate of interest = 4.30%
hence % of her paycheck that goes toward student loan = 14.43%
The repayment amount = $32035. which is very reasonable as well
b) what plan that has the longest repayment period
PAYE ( pay as you earn ) has the longest repayment period
<u>c) prioritizing between her emergency fund goal and student loan </u>
Yashari should should prioritize paying the Loan instalment before saving for the emergency fund because of the penalties that comes with loan defaulting
d) Yashari should select the Standard repayment plan because the final amount paid using this plan is lower
Answer:
$10,020
Explanation:
The computation of the large amount that should be deposited is shown below:
Future value of annuity is
= Annuity × [(1+rate)^time period-1] ÷ rate
= Annuity × [(1.045)^45-1] ÷ 0.045
= Annuity × 138.8499651
Future value = Present value (1 +interest rate)^number of years
where
= $15,000 × (1.045)^45
Now
The total future value: is
$1,500,000 = $15,000 × (1.045)^45 + Annuity × 138.8499651
$1,500,000 = ($15,000 ×7.24824843) + Annuity × 138.8499651
Annuity = ($1,500,000 - $108,723.7264) ÷ 138.8499651
= $10,020