Answer:
$ 13.167 / unit
Explanation:
Data provided:
Beginning material cost = $ 126,000
Number of units in work in progress = 12,000 units
Material cost assigned = $ 32,000
thus,
the total material cost involved = $ 126,000 + $ 32,000 = $ 158,000
Now,
the material cost per equivalent unit = Total material cost involved / number of units
on substituting the values, we have
the material cost per equivalent unit = $ 158,000 / 12,000
or
= $ 13.167 / unit
Answer:
$21.859
Explanation:
According to the scenario, computation of the given data are as follow:-
Present Value = D0 × (1 + growth rate)^time ÷ (1 + Required Rate of Return)^time period
1st Year PV = $1 × (1 + 0.20)^1 ÷ (1+ 0.12)^1
= 1.20 ÷ 1.12
= 1.071
2nd Year PV = $1 × (1 + 0.20)^2 ÷ (1+ 0.12)^2
= $1 × (1.44) ÷ 1.254
= $1.148
3rd Year PV = $1 × ( 1 + 0.20)^2 × (1 + 0.10) ÷ (1 + 0.12)^3
= $1 × (1.44) × (1.10) ÷ 1.405
= $1.127
4th Year PV = $1 × ( 1 + 0.20)^2 × (1 + 0.10)^2 ÷ ( 1 +0.12)^4
= $1 × (1.44) × (1.21) ÷ 1.574
= $1.107
5th Year PV = $1 × (1 + 0.20)^2 × ( 1 +0.10)^3 ÷ (1 + 0.12)^5
= $1 × (1.44) × (1.331) ÷ 1.762
= $1.088
6th Year PV = $1 × (1 + 0.20)^2 × (1 + .10)^3 × (1.05) ÷ [(0.12 - 0.05) × (1+.12)^5]
= $1 × (1.44) × (1.331) × (1.05) ÷ (0.07) × (1.762)
= $2.012 ÷ 0.1233
= $16.318
Now
Share’s Current Value is
= $1.071 + $1.148 + $1.127 + $1.107 + $1.088 + $16.318
= $21.859
We simply applied the above formula
Answer and Explanation:
Margin trades work this way because they allow them to extend the amount of money invested regardless of whether the security's price drops or rises. In a more simplified way, we can state that the margin trade allows that even if the price of a security goes up or down, the invested money presents a percentage of gain or loss much bigger than the original value. This is because this money was deposited as a loan guarantee, allowing interest to run on it, increasing it.
Answer:
$9.86
Explanation:
Calculation for the call option on the stock
Call option=$100−($100/1.05)−($2/1.05)+$7
Call option=$100−$95.238−$1.91+$7
Call option= $9.86
Therefore what must be the price of a 1-year at-the-money European call option on the stock is $9.86
