I want to say that the answer is <span>copy development</span>
Answer:
The correct answer is 45%.
Explanation:
According to the scenario, the given data are as follows:
Selling price = $640
Variable cost = $352
Annual fixed cost = $985,500
Current sales volume = $4,390,000
So, we can calculate the contribution margin ratio by using following formula:
Contribution margin ratio = (Contribution margin per unit ÷ selling price per unit ) × 100
Where, Contribution Margin = Selling price - Variable cost
= $640 - $352 = $288
So, by putting the value in the formula, we get
Contribution margin ratio = ( $288 ÷ $640 ) × 100
= 0.45 × 100
= 45%
Answer:
$1,032.01
Explanation:
Given:
Face value of bond (FV) = $1,000
Coupon rate = 6% annual rate or 6% / 2 = 3% semi-annual rate
Coupon payment (pmt) = 0.03 × $1,000
= $30
Rate = 5.5% annually or 5.5 / 2 = 2.75%
Time period (nper) = 8 × 2 = 16 periods
Current value of bond is present value of bond which can be computed using spreadsheet function =PV(rate,nper,pmt,FV)
So, present value of bond is $1,032.01.
PV is negative as it's cash outflow.
Answer:
keeping it private and not letting anyone find. out about it or keepin it from people
Answer:
824.28
Explanation:
Market price of a bond is the total sum of discounted coupon cashflow and par value at maturity. This is a 4-year bond with semi-annual payment so there will be 8 coupon payment in total. Let formulate the bond price as below:
Bond price = [(Coupon rate/2) x Par]/(1 + Required return/2) + [(Coupon rate/2) x Par]/(1 + Required return/2)^2 + ... + [(Coupon rate/2) x Par + Par]/(1 + Required return/2)^8
Putting all the number together, we have
Bond price = [(4.5%) x 1000]/(1 + 7.5%) + [(4.5%) x 1000]/(1 + 7.5%)^2 + ... + [(4.5%) x 1000 + 1000]/(1 + 7.5%)^8
= 824.28
