D because in the cover letter its more like a interview where you talk about yourself rather than only talking about your strengths and weaknesses and what your applying for
Answer and Explanation:
I will go through each and every option explaining the reasons and what option would be the best:
The (a) part says 'difference in wages will eventually disappear since a haircut is a homogeneous good' - This is not true because even though it is an homogeneous product, some customers do have a strong preference for barbers who are not going bald. Therefore, they know their worth and they would want to capitalize on that and get paid just a bit more than bald barbers.
The (b) part says 'barbershops that hire barbers with hair will be able to charge a higher price for a haircut to those consumers who have a strong preference for barbers with hair'. - If the barbershop charges higher price for barbers that have hair then the customers will prefer bald barbers as the questions mentions that there is high competition and since it is an homogeneous, customers would be willing to save money and get their haircut from some other barber.
The (c) part says 'barbershops that hire bald barbers will always be much more profitable' - Not necessarily. The reason is that some customers have a strong preference for barbers who are not bald and therefore, that would help barbershops who have barbers with hair to be a bit more profitable as some additional customers would want their services.
The (d) part says 'barbershops that hire barbers with hair will always be much more profitable' - This is the best option and the reason for it is because some customers have a strong preference for barbers with hair and that would help the barbershop to earn more. They would have the customers who already indifferent to whoever cuts their hair and in addition to that, they would also have the customers who have their preference.
Hence the answer is D.
For this case we have an equation of the form:
Where,
A: initial amount
b: growth rate
x: number of years
Substituting values we have:
By the time the earnings increase to 75000 we have:
From here, we clear x:
Answer:
you will have to wait until 23.95 years your winnings are worth $ 75,000
