Answer:
The price of a 6-month call option on C.A.L.L. stock is $13.52
Explanation:
According to the given data we have the following:
P = Price of 6-months put option=$10.50.
So = Current price=$125
X = Exrecise price=$125
r = Risk free interest rate= 5%
T = Time 6 months = 1/2
In order to calculate the price of a 6-month call option on C.A.L.L. stock at an exercise price of $125 if it is at the money, we would have to use the formula of put-call parity as follows:
C=P+So- (<u> X )</u>
( 1+r)∧T
C=$10.50+$125-(<u>$125 )</u>
(1+0.05)∧1/2
C=$135.5-121.98
C=$13.52
The price of a 6-month call option on C.A.L.L. stock is $13.52
Answer:
The correct answer is option a.
Explanation:
If a tax worth €1.00 per liter on petrol is imposed it will create a tax wedge of €1.00 between the price the buyers pay and the price the sellers receive.
A tax wedge can be defined as the deviation from the equilibrium price and equilibrium quantity due to the imposition of taxes.
When a tax is imposed on a product, the consumer and producer both have to share the tax burden. The price paid by the consumers increases and the price received by gets reduced.
The quantity of product gets reduced as well.
Answer:
9.69%
Explanation:
Calculate for the internal growth rate
First step is to calculate the ROA
ROA = $4,819/$38,200
ROA=.1262*100
ROA= 12.62%
Second step is to calculate the plowback ratio b
The plowback ratio, b= 1 – .30
b= .70
Now let calculate the Internal growth rate using this formula
Internal growth rate=(ROA × b)/[1 – (ROA × b)]
Let plug in the formula
Internal growth rate=[.1262(.70)]/[1 – .1262(.70)]
Internal growth rate=.0969*100
Internal growth rate= 9.69%
Therefore the internal growth rate will be 9.69%
As a strategy, market penetration is used when the business seeks to increase sales growth of its existing products or services to its existing markets in order to gain a higher market share.
