Answer:
The break even units are 3000 units and when it desires the profit of $36000 then sales unit is 3400 units.
Explanation:
The selling price of a product (SP) = $150 per unit.
Variable cost (VC) = $60 per unit.
Fixed cost of the company = $270000
Break-even units can be calculated by dividing the fixed cost from the difference in selling price and variable cost.
Break even Units = (fixed cost) / ( SP – VC)
= 270000 / (150-60)
= 3000 units.
Break-even units when a company desires a profit of $36000.
Desired units for sales = (Fixed Cost + Profit)/ Contribution per unit
= (270,000 + 36,000) / (150 - 60)
= 3,400 units
<span>Car when parent bought it= 5000$
level when parent bought it =50
Car when I bought it= x$
level when I bought it =200
x=(5000*200) divided by 50
x=5000*4
=20000
Answer for parents car value today = 20000$</span>
Answer: D. Specific identification
Explanation: The specific identification method of inventory taking is probably the most time consuming. This is because it is based on principles which are: being able to track each item in an inventory; being able to track the cost of each item individually; being able to relieve inventory for the specific cost associated with an inventory item when it is sold. It is quite clear then that despite its high degree of accuracy to the cost of inventory, it is very time-consuming as it tracks inventory items on individual unit basis restricting its use to smaller inventory volumes and smaller firms.
Explanation:
I have provided the code below which is producing the correct answers. Answers are verified by actual answers from calculator.
I have used a for loop for fast calculation and print.
ANSWER CODE:
population = 312032486;
seconds = 365*24*60*60;
births = seconds//7;
deaths = seconds//13;
immigrations = seconds//45;
years = {1,2,3,4,5}
change_in_pop = births - deaths + immigrations;
for val in years:
new_population = population + val*(change_in_pop)
print("The population after " + str(val) + " years is " + str(new_population)+"\n")