Answer:
0.0084
Explanation:
For this probability problem, we will have to make use of the normal probability distribution table.
to use the table, we will have to compute a certain value
z = (x- mean) /Standard deviation
z = 
= 2.39
Probability he has worked in the store for over 10 years can be obtained by taking the z value of 2.39 to the normal probability distribution table to read off the values.
<em>To do this, on the "z" column, we scan down the value 2.3. we then trace that row until we reach the value under the ".09" column. </em>
This gives us 0.99916
Thus we have P (Z < 2.39) = 0.9916
We subtract the value obtained from the table from 1 to get the probability required.
1 - 0.9916 = 0.0084
The Probability that the employee has worked at the store for over 10 years = 0.0084
<span>Belarus and central European Russia had very long growing season, but
they had acidic podzol soils that limit
farm output</span><span>. Three environments influence agriculture in
this region</span><span>, Poor soils, cold temps, forests north of Moscow and St. Petersburg. </span>Soils support
commercial wheat, corn, sugar, beets, meat production.
Answer:
$710.84 million
Explanation:
Net income = $35 million
Depreciation = $20 million
Capital expenditures = $7 million
Tax rate = 21%
D/E ratio = 0.4
Growth rate = 6%
Equity beta = 1.25
So, firm's asset beta = Equity beta/(1 + D/E*(1-T))
= 1.25/(1 + 0.4*(1-0.21))
= 0.94985
So, Free Cash Flow to the Firm= NI + Depreciation - Capital expenditures
= 35 + 20 - 7
= $48 million
Risk free rate Rf = 5%
Market risk premium = 7.5%
So, firm cost of capital using CAPM is Rf + Beta*(MRP)
Kc = 5 + 0.94985*7.5
Kc = 12.1239
So, Firms value using constant dividend growth model:
FV = FCF*(1+g)/(Kc-g)
FV = 48*1.06 / 0.121239-0.06
FV = 50.88 / 0.061239
FV = 830.8430901876255
FV = $830.84 million
Debt = $120 million
Market Value of equity = FV - Debt
Market Value of equity = $830.84 million - $120 million
Market Value of equity = $710.84 million
It means that consumers are now willing to purchase more of this product at each possible price.
