The break-even point is calculated as -
Break-even point (in units) = Fixed cost ÷ Contribution margin per unit
Here,
Selling price = $ 21.95
Variable cost (manufacturing costs) = $ 14.92 (since, costs bifurcation is not given, the manufacturing costs are taken as variable costs)
Contribution per unit = Selling price - Variable cost (manufacturing costs)
Contribution per unit = $ 7.03
Fixed cost (monthly) = $ 8500
Now,
Break-even point (in units) = $ 8,500 ÷ $ 7.03
Break-even point (in units) = 1,209.1 or 1210 games
Answer:
post an ad online
Explanation:
or flyers in your city work well to, my friend and i did that and we got a lot of offers
Answer:
The loss of the financial institution is $413,000
Explanation:
Let's say that after 3 years the financial institution will receive:
0.5 * 10% of $10million
= 0.5 * 0.1 * 10000000
= $500,000
Then, they will pay 0.5 * 9% of $10M
= 0.5 * 0.09 * 10000000
= $450,000
Therefore, their immediate loss would be $500000 - $450000
= $50000.
Let's assume that forward rates are realized to value the rest of the swap.
The forward rates = 8% per annum.
Therefore, the remaining cash flows are assumed that floating payment is
0.5*0.08*10000000 =
$400,000
Received net payment would be:
500,000-400,000= $100,000. The total cost of default is therefore the cost of foregoing the following cash flows:
Year 3=$50,000
Year 3.5=$100,000
Year 4 = $100,000
Year 4.5= $100,000
Year 5 = $100,000
Discounting these cash flows to year 3 at 4% per six months, the cost of default would be $413,000
Answer:
Bond Price= $1,081.1
Explanation:
Giving the following formula:
Face value= $1,000
Number of periods= 5*2= 10 semesters
Coupon= (0.1/2)*1,000= $50
YTM= 0.08/2= 0.04
<u>To calculate the price of the bond, we need to use the following formula:</u>
<u></u>
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Bond Price= 50*{[1 - (1.04^-10)] / 0.04} + [1,000 / (1.04^10)]
Bond Price= 405.54 + 675.56
Bond Price= $1,081.1
