Answer:
6.11%
Explanation:
For computing the variance, first we have to determine the expected return which is shown below:
= (Expected return of the boom × weightage of boom) + (expected return of the normal economy × weightage of normal economy) + (expected return of the recession × weightage of recession)
= (12% × 5%) + (10% × 85%) + (2% × 10%)
= 0.6% + 8.5% + 0.2%
= 9.30%
Now the variance would equal to the
= Weightage × (Return - Expected Return) ^2
For boom:
= 5% × (12% - 9.3%) ^2
= 0.3645
For normal economy:
= 85% × (10% - 9.3%) ^2
= 0.4165
For recession:
= 10% × (2% - 9.3%) ^2
= 5.329
So, the total variance would be
= 0.3645 + 0.4165 + 5.329
= 6.11%
Answer:
maximum profit = $7500
so correct option is c $7500
Explanation:
given data
mean = 500
standard deviation = 300
cost = $10
price = $25
Inventory salvaged = $5
to find out
What is its maximum profit
solution
we get here maximum profit that is express as
maximum profit = mean × ( price - cost ) ..................................1
put here value in equation 1 we get maximum profit
maximum profit = mean × ( price - cost )
maximum profit = 500 × ( $25 - $10 )
maximum profit = 500 × $15
maximum profit = $7500
so correct option is c $7500
Answer:
DR Inventory $609,000
Land $1,086,750
Buildings $2,138,250
Customer Relationships $842,250
Goodwill $965,750
CR Accounts Payable $102,000
Common Stock $56,400
Additional Paid-In Capital $1,353,600
Cash $4,130,000
Working
Common Stock = 28,200 shares * $2 = $56,400
Additional Paid in Cap = 28,200 shares * ( 50 - 2) = $1,353,600
DR Additional Paid-In Capital $32,400
CR Cash $32,400
DR Professional Services Expense $49,800
CR Cash $49,800
