Option 1: PV = $400,000
Option 2: Receive (FV) $432,000 in one year
PV = FV(1/(1+i)^n), where i= 8% = 0.08, n = 1 year
PV = 432,000(1/(1+0.08)^1) = $400,000
Option 3: Receive (A) $40,000 each year fro 20 years
PV= A{[1-(1+i)^-n]/i} where, n = 20 years
PV = 40,000{[1-(1+0.08)^-20]/0.08} = $392,725.90
Option 4: Receive (A) $36,000 each year from 30 years
PV = 36,000{[1-(1+0.08)^-30]/0.08} = $405,280.20
On the basis of present value computations above, option 4 is the best option for Kerry Blales. This option has the highest present value of $405,280.20
Answer:
B. The price of the call option will increase by less than $2, but the percentage increase in price will be more than 10%.
Explanation:
Given
Trading price = $20
Exercise price of call option = $20
Call option price = $1.50
Price increment = 10% to $22
It's not be noted that the discounted present value of a price of an option is represented by its expected payoff.
An increment of $2 in stock price attracts an increment of more than $2 in the payoff option.
Having highlighted that, it's also to be noted that the increment in expected payoff will be by an amount less than $2 and same with present value because the possibility is less than 1. So, the price of the option will increase by less than $2.
Moving to the percentage increase;
This will be larger than 10%.
This is because when stock price increases by 10%, the value of the option will increase by more than 10%.
<span>Tyree's coach is likely trying to instill teammate dependability in his players by making them run laps if their teammates do not get at least 75% of their free throwns in.</span>
To solve for the cost of goods sold (COGS):
COGS = Net sales - gross profit
COGS = $812,000 - $355,000
COGS = $457,000
The cost of doors sold is the costs that are used for production of the goods the company sells. It includes materials used for creating the product and labor.
Answer:
2.20
Explanation:
The Price elasticity will be:
Δdemand/ΔPrice
<u>The mid point is used to calculate the increases.</u>
Δdemand = ΔQ/midpointQ
(Q2+Q1)/2 = mid point quantity = (300+ 200)/2 = 250
ΔQ = 300-200 = 100
Δdemand = 100/250 = 0.4
<u>Same procedure is applied with the Price numbers:</u>
Δprice = ΔP/midpointP
(P2+P1)/2 = mid point price = (3+ 2.5)/2 = 2.75
ΔP = 2.5-3 = 0.5
Δprice = 0.5 / 2.75 = 0.181818
FInally we calculate the price elasticity:
Δdemand/ΔPrice
0.4/0.1818181818 = 2.2
