Tell Alix to make smaller pretezls. They will taste better, but use less ingredients, therefore keeping the cost lower than it is now. Hope this helps!
Process departmentalization
Explanation:
Departmentalization
- An organization has separate departments based upon the different task each performs for the organization.
- Functional departmentalization - a manufacturing company may have a production department, sales and marketing department, an accounting department, and a human resources department.
- Product departmentalization - a company may have a wide range of products
- Customer departmentalization - a company may have different customer bases
- Geographical departmentalization - a company can hire employees to serve different customers from different geographical locations
- Process departmentalization - a company may have employees grouped into teams for a specific process
Answer:
Missing word <em>"What is the Rate of return"</em>
a. Asset at the end of the year = (Asset at the start of the year + Increase in value) * 12b-1 charges
Asset at the end of the year = ($219 million+ ($219 million * 7%)) * (1-0.50%)
Asset at the end of the year = ($219 million + $15.33 million) * 0.9950
Asset at the end of the year = $234.33 million * 0.9950
Asset at the end of the year = $233.16 million
Net asset value at the end of the year = Asset at the end of the year / Number of shares
Net asset value at the end of the year = $233.15835 million / 12 million
Net asset value at the end of the year = $19.430
b. Rate of return = (Net asset value at the end of the year + dividend per share - Net asset value at the start of the year) / Net asset value at the start of the year
Rate of return = ($19.430 + ($6 / 12) - $18.250) / $18.250
Rate of return = ($19.430 + $0.50 - $18.250) / $18.250
Rate of return = $1.68 / $18.250
Rate of return = 9.20%
Answer:
$7073.68
Explanation:
Data provided in the question:
Worth of portfolio = $15,000
Amount invested in stock A = $6,000
Beta of stock A = 1.63
Beta of stock B = 0.95
Beta of portfolio = 1.10
Now,
Beta portfolio = ∑(Weight × Beta)
let the amount invested in Stock B be 'x'
thus,
1.10 = [($6,000 ÷ $15,000 ) × 1.63] + [( x ÷ $15,000 ) × 0.95 ]
or
1.10 = 0.652 + [( x ÷ $15,000 ) × 0.95 ]
or
0.448 = [( x ÷ $15,000 ) × 0.95 ]
or
x = ( 0.448 × $15,000 ) ÷ 0.95
or
x = $7073.68