Answer:
Product Mix
Explanation:
Product Mix is defined as the combination of products produced to increase the market share of the company and ultimately the profits for a company. The Procter and Gamble (P&G) Company produces many different products including deodorants, cookies, shampoo, cake mix, disposable diapers, laundry detergents, bar soaps and many other types of products to increase the market share of the company.
Answer:
Angela's income interest is $772,500
Explanation:
Income interest at 1st Semiannual duration
Semi annual interest = $51,500*6%*(6/12)= $154,500
Income interest at 2nd Semiannual duration
Note New Principal for 2nd year will be =$51,500+$154,500= $206,000
Semi annual interest = ($51,500+$154,500)*6%*(6/12)= $618,000
There fore Total income = $154,500+$618,000= $772,500
Answer:
$519,800
Explanation:
Variable cost per unit = $5.90 + $5.30 + $8.90 + $0.60
Variable cost per uni= $20.70
Fixed cost total = $32,000 + $178,000 + $7,000 + $20,000
Fixed cost total = $237,000
Cash disbursements for December = (Variable selling and administrative cost per unit*Number of unit (Yutes) sold) + (Fixed manufacturing overhead less depreciation)
= (14,000 * $20.70) + ($237,000 − $7,000)
= $289800 + $230,000
= $519,800
Answer:
a) 0.10 or 10%
b) 0.5417 or 54.17%
Explanation:
a) The median income of $60,000 is at the 50th percentile of the distribution. If 40% if incomes are above $72,000, then an income of $72,000 is at the 60th percentile of the distribution. Therefore, the probability that a family's income will be between $60,000 and $72,000 is:

b) If the distribution is known to be uniform, the probability that a random chosen family has an income below $65,000 is:

Answer:
P3 = $96.9425 rounded off to $96.94
Explanation:
To calculate the market price of the stock three years from today (P3), we will use the constant growth model of DDM. The constant growth model calculates the values of the stock based on the present value of the expected future dividends from the stock. The formula for price today under this model is,
P0 = D1) / (r - g)
Where,
- D1 is the dividend expected for the next period
- g is the constant growth rate
- r is the required rate of return on the stock
To calculate the price of the stock today (P0), we use the dividend expected for the next period (D1). So, to calculate the price at the end of 3 years (P3) we will use D4.
We first need to calculate r using the CAPM equation. The equation is,
r = rRF + Beta * rpM
Where,
- rRF is the risk free rate
- rpM is the market risk premium
r = 0.058 + 0.6 * 0.05
r = 0.088 or 8.8%
Using the price formula for DDM above and the values for P0, D1 and r, we can calculate the g to be,
80 = 1.75 / (0.088 - g)
80 * (0.088 - g) = 1.75
7.04 - 80g = 1.75
7.04 - 1.75 = 80g
5.29/80 = g
g = 0.066125 or 6.6125%
We first need to calculate D4.
D4 = D1 * (1+g)^3
D4 = 1.75 * (1+0.066125)^3
D4 = 2.12061793907
Using the formula from DDM for P3, we can calculate P3 to be,
P3 = 2.12061793907 / (0.088 - 0.066125)
P3 = $96.9425 rounded off to $96.94