The available options are:
A. I and III
B. I and IV
C. II and III
D. II and IV
Answer:
C. II and III
Explanation:
IO tranche which is an acronym for Interest Only tranche is defined as a form of tranche which earns interest only from a secured loan which is derived from Principal Only tranche.
However, Interest Only tranche is quite different from a typical bond, simply because when market interest rate increases the rate of prepayment decreases, which in turn makes the rate of maturity to be longer. Thereby when interest rates increase, prices increase, and vice versa.
Hence the true statements are:
II When interest rates rise, the price of the tranche rises
III When interest rates fall, the price of the tranche falls
Answer:
Product cost per unit = $13
Explanation:
<em>Absorption costing values units of inventory and production using full cost per unit. Full cost per unit includes variable cost and a portion of fixed production overheads. The fixed production overhead are charged to cost units using predetermined overhead absorption rate.</em>
The full cost per unit = D.mat cost + D.labour cost + Variable overheads+ Fixed overheads.
Total full absorption cost = 125,000 + 100,000 + 75,000 + 25,000=325,000
Full cost per unit = Total full absorption cost/Number of units
= 325,000/25,000 =$13
<em>Note that we excluded non- production cost like selling and administrative from the computation because they are not related to production</em>
Product cost per unit = $13
None of those presentation methods solve problems
Answer:
5.32%
Explanation:
The computation of the coupon rate on the bonds is shown below:
As we know that
Current price = Annual coupon × Present value of annuity factor(6.1%,8 ) + $1,000 × Present value of discounting factor(6.1%,8)
$952 = Annual coupon × 6.18529143 + $1,000 × 0.622697222
Annual coupon is
= ($952 - 622.697222) ÷ 6.18529143
= $53.24
Now
Coupon rate is
= Annual coupon ÷ Face value
= $53.24 ÷ $1,000
= 5.32%
Working notes:
1. Present value of annuity is
= Annuity × [1 - (1 + interest rate)^-time period] ÷ rate
= Annual coupon × [1 - (1.061)^-8] ÷ 0.061
= Annual coupon × 6.18529143
And,
2.Present value of discounting factor is
= $1,000 ÷ 1.061^8
= $1000 × 0.622697222
Answer:
Option B is correct.
Explanation:
In order to answer this question correctly, we first need to understand the law of demands.
Law of demands: It says that the relationship of price and quantity demanded is inversely proportional. It means if the price of a particular product goes high, then the quantity of demand will be reduced. Similarly, if the price of the product is low then the quantity of demanded will be higher.
Here,
Option B is the most relevant to the Law of Demand which says that Kathleen eats more steak when the price is low. It means when the price is low, the quantity of steak demanded is higher in Kathleen's case. Furthermore, Kathleen eats less when the price is high. It means, when the price of steak is higher then the quantity of steak demanded from Kathleen is low.
Hence, Option B is the correct option which fulfills the law of demand.
