The budget constrain is how much of each good can Joe's buy and it's given by:
Income = P_f * Q_f +P_s * Q_s
P_f = Price_of_Food
Q_f = Quantity_of_Food
P_s = Price_of_Shelter
Q_s = Quantity_of_Shelter
In case a):
300 = 5*Q_f(a) + 100*Q_s
in case b):
300 = 10*Q_f(b) + 100*Q_s
To draw each line, you can make a graphic in which the x axis is Q_s and y axis is Q_f
set Q_f = 0 and solve for Q_s which gives => Q_s = 3 so, in the x axis the line will start in Q_s = 3
the same, and solve for Q_f and it'll give =>
Q_f(a) = 60
Q_f(b) = 30
So, from the start in x axis in Q_s = 3 you draw the line (a) to the y axis Q_f(a) = 60 and you draw the line (b) to the y axis Q_f(b) = 30
To get the oportunity cost you have to divide the cost of what is given up (food) by what is gained (shelter).
Oportunity_Cost_Food(a) = 5/100 = 0.05
Oportunity_Cost_Food(b) = 10/100 = 0.10
As you can see, the oportunity cost of food increase
Answer:
option (A) 49 days
Explanation:
Data provided:
Net sales = $3,749.9 million
Accounts receivable on December 31, 2016 = $486.6 million
Accounts receivable on December 31, 2015 = $520.2 million
Now,
The duration from December 31, 2015 to December 31, 2016 = 365 days
Days sales outstanding =
or
Days sales outstanding =
or
Days sales outstanding =
or
Days sales outstanding = 48.99 ≈ 49 days
Hence,
The correct answer is option (A) 49 days
Answer: B. FIFO method
Explanation: The inventory prices of goods as calculated by a firm will remain the same at year end if a firm's inventory price is automatically updated on account of any additional inventory purchase and also if done on a periodic basis. This will occur only when the inventory pricing system is based on First-in-First-out method, whereby the prices of first inventory purchase is first associated or applied on goods sold until the unit in the inventory is exhausted. This allows prices of goods to move based on period of purchase where older prices gets precedence over the newer inventory purchase.
I feel like it is either A or B
Answer:
The answer is: Modify
Explanation:
In Rashmi´s catering business, modify refers to changing the process in order to solve problems.
Rashmi must change her recipes so that the food she sells isn´t too spicy for his potential customers. Indian food is famous for being extra spicy, but American food isn´t so she must modify it to satisfy American taste.