Answer:
D. Visa and MasterCard exercise control over the electronic payment processing market in the world
Explanation:
Answer:
WACC for A: 9.05%
WACC for B: 9.50%
WACC for C: 12.20%
WACC for D: 12.65%
Explanation:
WACC for a division will be equal: Percentage of Debt in capital employed by the Division x Cost of Debt + Percentage of Equity in capital employed by the Division x Cost of equity = 50% x 6% + 50% x ( Risk free rate + Beta of each Division x Risk premium) = 3% + 50% x ( 4% + beta of each Division x Risk premium)
Risk premium for the 4 Divisions is equal to (Cost of equity for the whole firm - Risk free rate) / beta = 9%
Thus WACC for a division will be equal: 3% + 50% x ( 4% + beta of each Division x 9%).
Substitute beta of each Division from A to D provided in the question, we have: WACC for A: 9.05%; WACC for B: 9.5%; WACC for C: 12.2%; WACC for D: 12.65%.
Answer:
Mark Johnson's investment would worth $ 13,223.95 at 8%,$ 12,338.93
at 5% and $ 11,784.66 at 3%
Explanation:
In calculating the worth of the investments at different rates of interest I adopted the future value approach as contained in the attached.
Answer:
an undifferentiated targeting strategy.
Explanation:
An undifferentiated targeting strategy is a type of targeting strategy that works with uniform products for which the firm can develop a single marketing mix that satisfies the needs of all customers.
Hence, it typically occurs when a service provider, marketer, or salesperson ignores a segment of a market and focuses his or her marketing strategy on as many people as possible in a target market.
This simply means that, an undifferentiated targeting strategy ignores a segment of a market while focusing only on the entire target market. It is employed for a single marketing mix and as such, it is used for products such as bread, soft drinks, milk, gas etc.
I would say B. Quick cash loans. Interest rates are very high & not a good idea in borrowing money. They are designed for people who have poor credit ratings & have no other means to borrow money.
